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    <bibtex:entry id="dgd-a02-2024-03-isothermic-nets">
        <bibtex:unpublished>
            <bibtex:title>Isothermic nets with spherical parameter lines from discrete holomorphic maps</bibtex:title>
            <bibtex:year>2024</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:arxiv>2403.13476</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gudrun</bibtex:first>
                    <bibtex:last>Szewieczek</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="bobenko2024constantmeancurvaturesurfaces">
        <bibtex:unpublished>
            <bibtex:title>Constant mean curvature surfaces from ring patterns: Geometry from combinatorics</bibtex:title>
            <bibtex:year>2024</bibtex:year>
            <bibtex:arxiv>2410.08915</bibtex:arxiv>
            <bibtex:archiveprefix>arXiv</bibtex:archiveprefix>
            <bibtex:primaryclass>math.DG</bibtex:primaryclass>
            <bibtex:doi>10.48550/arXiv.2410.08915</bibtex:doi>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Nina</bibtex:first>
                    <bibtex:last>Smeenk</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="affolter2024discretelorentzsurfacessembeddings">
        <bibtex:unpublished>
            <bibtex:title>Discrete Lorentz surfaces and s-embeddings II: maximal surfaces</bibtex:title>
            <bibtex:year>2024</bibtex:year>
            <bibtex:archiveprefix>arXiv</bibtex:archiveprefix>
            <bibtex:primaryclass>math.DG</bibtex:primaryclass>
            <bibtex:doi>10.48550/arXiv.2411.19055</bibtex:doi>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:middle>Christoph</bibtex:middle>
                    <bibtex:last>Affolter</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Dellinger</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Müller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Denis</bibtex:first>
                    <bibtex:last>Polly</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Nina</bibtex:first>
                    <bibtex:last>Smeenk</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-A02-2024-BobenkoHoffmannSageman-Furnas">
        <bibtex:unpublished>
            <bibtex:abstract>In 1883, Darboux gave a local classification of isothermic surfaces with one family of planar curvature lines using complex analytic methods. His choice of real reduction cannot contain tori. We classify isothermic tori with one family of planar curvature lines. They are found in the second real reduction of Darboux's description. We give explicit theta function formulas for the family of plane curves. These curves are particular area constrained hyperbolic elastica. With a Euclidean gauge, the Euler--Lagrange equation is lower order than expected. In our companion paper (arXiv:2110.06335) we use such isothermic tori to construct the first examples of compact Bonnet pairs: two isometric tori related by a mean curvature preserving isometry. They are also the first pair of isometric compact immersions that are analytic. Additionally, we study the finite dimensional moduli space characterizing when the second family of curvature lines is spherical. Isothermic tori with planar and spherical curvature lines are natural generalizations of Wente constant mean curvature tori, discovered in 1986. Wente tori are recovered in a limit case of our formulas.</bibtex:abstract>
            <bibtex:arxiv>2312.14956</bibtex:arxiv>
            <bibtex:title>Isothermic tori with one family of planar curvature lines and area constrained hyperbolic elastica</bibtex:title>
            <bibtex:year>2024</bibtex:year>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Andrew</bibtex:first>
                    <bibtex:middle>O.</bibtex:middle>
                    <bibtex:last>Sageman-Furnas</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2024-01-bifurcation">
        <bibtex:unpublished>
            <bibtex:title>Rate and bifurcation induced transitions in asymptotically slow-fast systems</bibtex:title>
            <bibtex:year>2024</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>2401.08482</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>S.</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2024-01-skew-parallelogram">
        <bibtex:unpublished>
            <bibtex:title>Skew parallelogram nets and universal factorization</bibtex:title>
            <bibtex:year>2024</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>2401.08467</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Andrew</bibtex:first>
                    <bibtex:middle>O.</bibtex:middle>
                    <bibtex:last>Sageman-Furnas</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jannik</bibtex:first>
                    <bibtex:last>Steinmeier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2024-asymptotic">
        <bibtex:article>
            <bibtex:title>The geometry of discrete asymptotic-geodesic 4-webs in isotropic 3-space</bibtex:title>
            <bibtex:journal>Monatsh. Math.</bibtex:journal>
            <bibtex:fjournal>Monatshefte f\"{u}r Mathematik</bibtex:fjournal>
            <bibtex:volume>203</bibtex:volume>
            <bibtex:year>2024</bibtex:year>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>223--246</bibtex:pages>
            <bibtex:doi>10.1007/s00605-023-01916-0</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>M\"{u}ller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2024-discrete-asymptotic">
        <bibtex:article>
            <bibtex:title>The geometry of discrete asymptotic-geodesic 4-webs in isotropic 3-space</bibtex:title>
            <bibtex:journal>Monatsh. Math.</bibtex:journal>
            <bibtex:fjournal>Monatshefte f\"{u}r Mathematik</bibtex:fjournal>
            <bibtex:volume>203</bibtex:volume>
            <bibtex:year>2024</bibtex:year>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>223--246</bibtex:pages>
            <bibtex:doi>10.1007/s00605-023-01916-0</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>M\"{u}ller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2024-01-broad-spike-oscillations">
        <bibtex:unpublished>
            <bibtex:title>Understanding broad-spike oscillations in a model of intracellular calcium dynamics</bibtex:title>
            <bibtex:year>2024</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>2401.16839</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>B.</bibtex:first>
                    <bibtex:last>Rahmani</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>S.</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>V.</bibtex:first>
                    <bibtex:last>Kirk</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Sneyd</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2023-12-circular-nets">
        <bibtex:unpublished>
            <bibtex:title>Circular Nets with Spherical Parameter Lines and Terminating Laplace Sequences</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:arxiv>2312.04341</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>Y.</bibtex:middle>
                    <bibtex:last>Fairley</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c07-2023-12-force-free">
        <bibtex:unpublished>
            <bibtex:title>Force-Free Fields are Conformally Geodesic</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:arxiv>2312.05252</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Albert</bibtex:first>
                    <bibtex:last>Chern</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Oliver</bibtex:first>
                    <bibtex:last>Gross</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2023-12-invariant-y-systems">
        <bibtex:unpublished>
            <bibtex:title>Möbius invariant Y-systems (cluster structures) for Miquel dynamics</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>2312.07367</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:middle>C</bibtex:middle>
                    <bibtex:last>Affolter</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2023-non-Euclidean-ddce">
        <bibtex:unpublished>
            <bibtex:title>Decorated discrete conformal equivalence in non-Euclidean geometries</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>October</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>2310.17529</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Carl</bibtex:first>
                    <bibtex:middle>O. R.</bibtex:middle>
                    <bibtex:last>Lutz</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2023-09-isothermic-nets">
        <bibtex:article>
            <bibtex:title>Discrete Isothermic Nets Based on Checkerboard Patterns</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:journal>Discrete &amp; Computational Geometry</bibtex:journal>
            <bibtex:url>https://link.springer.com/article/10.1007/s00454-023-00558-1</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Dellinger</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2023-08-extending-perturbation">
        <bibtex:unpublished>
            <bibtex:title>Extending discrete geometric singular perturbation theory to non-hyperbolic points</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>2308.06141</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>S.</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c09-2023-08-neural-poisson">
        <bibtex:unpublished>
            <bibtex:title>Neural Poisson Surface Reconstruction: Resolution-Agnostic Shape Reconstruction from Point Clouds</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:arxiv>arXiv:2308.01766</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Hector</bibtex:first>
                    <bibtex:last>Andrade-Loarca</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Julius</bibtex:first>
                    <bibtex:last>Hege</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Cremers</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c07-2023-08-plasma-knots">
        <bibtex:article>
            <bibtex:title>Plasma Knots</bibtex:title>
            <bibtex:journal>Physics Letters A</bibtex:journal>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:url>https://www.sciencedirect.com/science/article/abs/pii/S0375960123003663</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Oliver</bibtex:first>
                    <bibtex:last>Gross</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Peter</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c07-2023-07-motion">
        <bibtex:article>
            <bibtex:title>Motion from Shape Change</bibtex:title>
            <bibtex:journal>ACM Transactions on Graphics</bibtex:journal>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:url>https://olligross.github.io/projects/MotionFromShapeChange/MotionFromShapeChange_project.html</bibtex:url>
            <bibtex:doi>10.1145/3592417</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Oliver</bibtex:first>
                    <bibtex:last>Gross</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Yousuf</bibtex:first>
                    <bibtex:last>Soliman</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marcel</bibtex:first>
                    <bibtex:last>Padilla</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Knöppel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Peter</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2023-06-discrete-orthogonal">
        <bibtex:article>
            <bibtex:title>Discrete orthogonal structures</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:journal>Computers &amp; Graphics</bibtex:journal>
            <bibtex:url>https://www.sciencedirect.com/science/article/abs/pii/S0097849323000791?via%3Dihub</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Dellinger</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Xinye</bibtex:first>
                    <bibtex:last>Li</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Hui</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2023-06-Integral">
        <bibtex:article>
            <bibtex:title>Integral preserving discretization of 2D Toda lattices</bibtex:title>
            <bibtex:journal>Journal of Physics A: Mathematical and Theoretical</bibtex:journal>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:arxiv>2306.01632</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Sergey</bibtex:first>
                    <bibtex:middle>V.</bibtex:middle>
                    <bibtex:last>Smirnov</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2023-ddce-polyhedral-cusps">
        <bibtex:unpublished>
            <bibtex:title>Decorated discrete conformal maps and convex polyhedral cusps</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>May</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>2305.10988</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Carl</bibtex:first>
                    <bibtex:middle>O. R.</bibtex:middle>
                    <bibtex:last>Lutz</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2023-canonical-tessellaitons">
        <bibtex:article>
            <bibtex:title>Canonical tessellations of decorated hyperbolic surfaces</bibtex:title>
            <bibtex:journal>Geom Dedicata</bibtex:journal>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:volume>217</bibtex:volume>
            <bibtex:number>14</bibtex:number>
            <bibtex:pages>1-37</bibtex:pages>
            <bibtex:doi>10.1007/s10711-022-00746-y</bibtex:doi>
            <bibtex:arxiv>2206.13461</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Carl</bibtex:first>
                    <bibtex:middle>O. R.</bibtex:middle>
                    <bibtex:last>Lutz</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b11-2023-04-energy">
        <bibtex:unpublished>
            <bibtex:title>Energy Scaling Laws for Microstructures: From Helimagnets to Martensites</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:note>cvgmt preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Janusz</bibtex:first>
                    <bibtex:last>Ginster</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Barbara</bibtex:first>
                    <bibtex:last>Zwicknagl</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-A01-2023-03-Discrete-Yamabe">
        <bibtex:article>
            <bibtex:title>Discrete Yamabe Problem for Polyhedral Surfaces</bibtex:title>
            <bibtex:journal>Discrete \&amp; Computational Geometry</bibtex:journal>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:doi>10.1007/s00454-023-00484-2</bibtex:doi>
            <bibtex:arxiv>2103.15693</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Hana</bibtex:first>
                    <bibtex:middle>Dal Poz</bibtex:middle>
                    <bibtex:last>Kouřimská</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2023-02-pattern">
        <bibtex:unpublished>
            <bibtex:title>A Formal Geometric Blow-up Method for Pattern Forming Systems</bibtex:title>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>2302.06343</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Samuel</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgdcalendar_2024_strip_structures">
        <bibtex:article>
            <bibtex:title>Deployable strip structures</bibtex:title>
            <bibtex:journal>ACM Trans. Graph.</bibtex:journal>
            <bibtex:year>2023</bibtex:year>
            <bibtex:number>103</bibtex:number>
            <bibtex:pages>1-16</bibtex:pages>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>D.</bibtex:first>
                    <bibtex:last>Liu</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>D.</bibtex:first>
                    <bibtex:last>Pellis</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Y.-C.</bibtex:first>
                    <bibtex:last>Chiang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Rist</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>H.</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2023-meshes">
        <bibtex:article>
            <bibtex:title>Meshes with Spherical Faces</bibtex:title>
            <bibtex:journal>ACM Trans. Graphics</bibtex:journal>
            <bibtex:volume>42</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:articleno>177</bibtex:articleno>
            <bibtex:numpages>19</bibtex:numpages>
            <bibtex:year>2023</bibtex:year>
            <bibtex:note>Proc. SIGGRAPH Asia</bibtex:note>
            <bibtex:doi>10.1145/3618345</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Kilian</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Antonio</bibtex:first>
                    <bibtex:middle>S Ramos</bibtex:middle>
                    <bibtex:last>Cisneros</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>M{\"u}ller</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-cap-2023-01-Experience-Math-Films">
        <bibtex:incollection>
            <bibtex:booktitle>Handbook of Mathematical Science Communication</bibtex:booktitle>
            <bibtex:title>My Experience of Producing Mathematical Films</bibtex:title>
            <bibtex:publisher>World Scientific</bibtex:publisher>
            <bibtex:place>Singapore</bibtex:place>
            <bibtex:pages>231-246</bibtex:pages>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:url>https://doi.org/10.1142/9789811253072_0013</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ekaterina</bibtex:first>
                    <bibtex:last>Eremenko</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:middle>Maria</bibtex:middle>
                    <bibtex:last>Hartkopf</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Erin</bibtex:first>
                    <bibtex:last>Henning</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:incollection>
    </bibtex:entry>

    <bibtex:entry id="dgd-c05-2023-MM-first_word_of_title">
        <bibtex:article>
            <bibtex:title>Neural Implicit Representations for Physical Parameter Inference From a Single Video</bibtex:title>
            <bibtex:journal>Proceedings of the IEEE/CVF Winter Conference on Applications of Computer Vision</bibtex:journal>
            <bibtex:year>2023</bibtex:year>
            <bibtex:pages>2093-2103</bibtex:pages>
            <bibtex:arxiv>2204.14030</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Hofherr</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Lukas</bibtex:first>
                    <bibtex:last>Koestler</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Bernard</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Cremers</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2019-11-ring_patterns">
        <bibtex:article>
            <bibtex:abstract>We introduce orthogonal ring patterns consisting of pairs of concentric circles generalizing circle patterns. We show that orthogonal ring patterns are governed by the same equation as circle patterns. For every ring pattern there exists a one parameter family of patterns that interpolates between a circle pattern and its dual. We construct ring patterns analogues of the Doyle spiral, Erf and $$z^\alpha $$functions. We also derive a variational principle and compute ring patterns based on Dirichlet and Neumann boundary conditions.</bibtex:abstract>
            <bibtex:archiveprefix>arXiv</bibtex:archiveprefix>
            <bibtex:date-added>2021-11-12 16:04:29 +0100</bibtex:date-added>
            <bibtex:date-modified>2024-03-20 15:01:59 +0100</bibtex:date-modified>
            <bibtex:arxiv>1911.07095</bibtex:arxiv>
            <bibtex:journal>Geometriae Dedicata</bibtex:journal>
            <bibtex:number>11</bibtex:number>
            <bibtex:title>Orthogonal ring patterns in the plane</bibtex:title>
            <bibtex:volume>218</bibtex:volume>
            <bibtex:year>2023</bibtex:year>
            <bibtex:doi>10.1007/s10711-023-00859-y</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Thilo</bibtex:first>
                    <bibtex:last>R{\"o}rig</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a07-2023-01-morse-theory">
        <bibtex:article>
            <bibtex:title>PL Morse theory in low dimensions</bibtex:title>
            <bibtex:journal>Advances in Geometry</bibtex:journal>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:url>http://page.mi.fu-berlin.de/rote/Papers/pdf/PL+Morse+theory+in+low+dimensions.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Romain</bibtex:first>
                    <bibtex:last>Grunert</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:last>Kühnel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:last>Rote</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-PL-Morse-theory">
        <bibtex:article>
            <bibtex:title>Pl Morse theory in low dimensions.</bibtex:title>
            <bibtex:journal>Advances in Geometry</bibtex:journal>
            <bibtex:volume>23</bibtex:volume>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>135-150</bibtex:pages>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>1912.05054</bibtex:arxiv>
            <bibtex:url>http://doi.org/10.1515/advgeom-2022-0027</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Romain</bibtex:first>
                    <bibtex:last>Grunert</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:last>Kühnel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:last>Rote</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2023-smooth">
        <bibtex:article>
            <bibtex:title>Smooth and discrete cone-nets</bibtex:title>
            <bibtex:journal>Results Math.</bibtex:journal>
            <bibtex:fjournal>Results in Mathematics</bibtex:fjournal>
            <bibtex:volume>78</bibtex:volume>
            <bibtex:year>2023</bibtex:year>
            <bibtex:number>3</bibtex:number>
            <bibtex:pages>Paper No. 110, 40</bibtex:pages>
            <bibtex:doi>10.1007/s00025-023-01884-9</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Kilian</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>M\"{u}ller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jonas</bibtex:first>
                    <bibtex:last>Tervooren</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b11-2022-12-energy">
        <bibtex:article>
            <bibtex:title>Energy Scaling Law for a Singularly Perturbed Four-Gradient Problem in Helimagnetism</bibtex:title>
            <bibtex:journal>Journal of Nonlinear Science</bibtex:journal>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:doi>10.1007/s00332-022-09847-0</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Janusz</bibtex:first>
                    <bibtex:last>Ginster</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Barbara</bibtex:first>
                    <bibtex:last>Zwicknagl</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-cap-2022-12-Wissenschaftskommunikaiton">
        <bibtex:article>
            <bibtex:title>Über die Wissenschaft der Wissenschaftskommunikation in Mathematik</bibtex:title>
            <bibtex:journal>Mitteilungen der Deutschen Mathematiker-Vereinigung</bibtex:journal>
            <bibtex:volume>30</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:pages>261-265</bibtex:pages>
            <bibtex:url>https://doi.org/10.1515/dmvm-2022-0084</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:middle>Maria</bibtex:middle>
                    <bibtex:last>Hartkopf</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Erin</bibtex:first>
                    <bibtex:last>Henning</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2022-08-folded_limit_cycle_manifolds">
        <bibtex:article>
            <bibtex:title>Geometric blow-up for folded limit cycle manifolds in three time-scale systems</bibtex:title>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:journal>Nonlinear Science</bibtex:journal>
            <bibtex:arxiv>2208.01361</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Samuel</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sara-Viola</bibtex:first>
                    <bibtex:last>Kuntz</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a05-2022-07-filament">
        <bibtex:article>
            <bibtex:title>Filament based plasma</bibtex:title>
            <bibtex:journal>ACM Transactions on Graphics</bibtex:journal>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:doi>10.1145/3528223.3530102</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Marcel</bibtex:first>
                    <bibtex:last>Padilla</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Oliver</bibtex:first>
                    <bibtex:last>Gross</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Knöppel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Peter</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2022-07-swift_hohenberg">
        <bibtex:unpublished>
            <bibtex:title>Geometric blow-up of a dynamic Turing instability in the Swift-Hohenberg equation</bibtex:title>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>2207.03967</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Hummel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Samuel</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2022-07-schwarzian_octahedron-I">
        <bibtex:article>
            <bibtex:title>The Schwarzian octahedron recurrence (dSKP equation) I: explicit solutions</bibtex:title>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:journal>Combinatoral Theory</bibtex:journal>
            <bibtex:arxiv>2208.00239</bibtex:arxiv>
            <bibtex:url>https://escholarship.org/uc/item/2jq67049</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:middle>Christoph</bibtex:middle>
                    <bibtex:last>Affolter</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Béatrice</bibtex:first>
                    <bibtex:prelast>de</bibtex:prelast>
                    <bibtex:last>Tilière</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Paul</bibtex:first>
                    <bibtex:last>Melotti</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2022-07-schwarzian_octahedron-II">
        <bibtex:unpublished>
            <bibtex:title>The Schwarzian octahedron recurrence (dSKP equation) II: geometric systems</bibtex:title>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:arxiv>2208.00244</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:middle>Christoph</bibtex:middle>
                    <bibtex:last>Affolter</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Béatrice</bibtex:first>
                    <bibtex:prelast>de</bibtex:prelast>
                    <bibtex:last>Tilière</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Paul</bibtex:first>
                    <bibtex:last>Melotti</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2022-06-geodesic-nets">
        <bibtex:article>
            <bibtex:title>On Discrete Conjugate Semi-Geodesic Nets</bibtex:title>
            <bibtex:journal>International Mathematics Research Notices</bibtex:journal>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:doi>10.1093/imrn/rnaa394</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:middle>K</bibtex:middle>
                    <bibtex:last>Schief</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jannik</bibtex:first>
                    <bibtex:last>Steinmeier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c07-2022-03-half-inverse">
        <bibtex:article>
            <bibtex:title>Half-Inverse Gradients for Physical Deep Learning</bibtex:title>
            <bibtex:journal>International Conference on Learning Representations</bibtex:journal>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:url>https://arxiv.org/abs/2203.10131</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Patrick</bibtex:first>
                    <bibtex:last>Schnell</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Philipp</bibtex:first>
                    <bibtex:last>Holl</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Nils</bibtex:first>
                    <bibtex:last>Thuerey</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c09-2022-01-deep-microlocal">
        <bibtex:article>
            <bibtex:title>Deep microlocal reconstruction for limited-angle tomography</bibtex:title>
            <bibtex:journal>Applied and Computational Harmonic Analysis</bibtex:journal>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:url>https://www.sciencedirect.com/science/article/pii/S1063520321001081</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Héctor</bibtex:first>
                    <bibtex:last>Andrade-Loarca</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ozan</bibtex:first>
                    <bibtex:last>Öktem</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Philipp</bibtex:first>
                    <bibtex:last>Petersen</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-A02-2022-verhoevenVaxmanHoffmannSorkine">
        <bibtex:article>
            <bibtex:abstract>We introduce an algorithm to remesh triangle meshes representing developable surfaces to planar quad dominant meshes. The output of our algorithm consists of planar quadrilateral (PQ) strips that are aligned to principal curvature directions and closely approximate the curved parts of the input developable, and planar polygons representing the flat parts of the input that connect the PQ strips. Developable PQ-strip meshes are useful in many areas of shape modeling, thanks to the simplicity of fabrication from flat sheet material. Unfortunately, they are difficult to model due to their restrictive combinatorics. Other representations of developable surfaces, such as arbitrary triangle or quad meshes, are more suitable for interactive freeform modeling but generally have non-planar faces or are not aligned to principal curvatures. Our method leverages the modeling flexibility of non-ruling-based representations of developable surfaces while still obtaining developable, curvature-aligned PQ-strip meshes. Our algorithm optimizes for a scalar function on the input mesh, such that its isolines are extrinsically straight and align well to the locally estimated ruling directions. The condition that guarantees straight isolines is non-linear of high order and numerically difficult to enforce in a straightforward manner. We devise an alternating optimization method that makes our problem tractable and practical to compute. Our method works automatically on any developable input, including multiple patches and curved folds, without explicit domain decomposition. We demonstrate the effectiveness of our approach on a variety of developable surfaces and show how our remeshing can be used alongside handle-based interactive freeform modeling of developable shapes.</bibtex:abstract>
            <bibtex:archiveprefix>arXiv</bibtex:archiveprefix>
            <bibtex:date-added>2021-07-16 13:35:29 +0200</bibtex:date-added>
            <bibtex:date-modified>2024-03-20 15:07:08 +0100</bibtex:date-modified>
            <bibtex:arxiv>2103.00239</bibtex:arxiv>
            <bibtex:journal>ACM Transactions on Graphics (TOG)</bibtex:journal>
            <bibtex:number>3</bibtex:number>
            <bibtex:pages>29:1--18</bibtex:pages>
            <bibtex:primaryclass>cs.GR</bibtex:primaryclass>
            <bibtex:title>Dev2PQ: Planar Quadrilateral Strip Remeshing of Developable Surfaces</bibtex:title>
            <bibtex:volume>41</bibtex:volume>
            <bibtex:year>2022</bibtex:year>
            <bibtex:doi>10.1145/3510002</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Floor</bibtex:first>
                    <bibtex:last>Verhoeven</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Amir</bibtex:first>
                    <bibtex:last>Vaxman</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Olga</bibtex:first>
                    <bibtex:last>Sorkine-Hornung</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-A02-2022-hoffmannKobayashiYe">
        <bibtex:article>
            <bibtex:abstract>The contribution of this paper is twofold. First, we generalize the definition of discrete isothermic surfaces. Compared with the previous ones, it covers more discrete surfaces, e.g., the associated families of discrete isothermic minimal and non-zero constant mean curvature (CMC in short) surfaces, whose counterpart in smooth case are isothermic surfaces. Second, we show that the discrete isothermic CMC surfaces can be obtained by the discrete holomorphic data (a solution of the additive rational Toda system) via the discrete generalized Weierstrass type representation.</bibtex:abstract>
            <bibtex:archiveprefix>arXiv</bibtex:archiveprefix>
            <bibtex:date-added>2021-07-16 13:36:46 +0200</bibtex:date-added>
            <bibtex:date-modified>2024-03-20 15:10:03 +0100</bibtex:date-modified>
            <bibtex:arxiv>2003.07286</bibtex:arxiv>
            <bibtex:journal>Geometriae Dedicata</bibtex:journal>
            <bibtex:number>71</bibtex:number>
            <bibtex:primaryclass>math.DG</bibtex:primaryclass>
            <bibtex:title>Discrete Constant Mean Curvature Surfaces on General Graphs</bibtex:title>
            <bibtex:volume>216</bibtex:volume>
            <bibtex:year>2022</bibtex:year>
            <bibtex:doi>10.1007/s10711-022-00733-3</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Shimpei</bibtex:first>
                    <bibtex:last>Kobayashi</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Zi</bibtex:first>
                    <bibtex:last>Ye</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2022-01-perturbation">
        <bibtex:article>
            <bibtex:title>Discrete Geometric Singular Perturbation Theory</bibtex:title>
            <bibtex:journal>Discrete and Continuous Dynamical Systems</bibtex:journal>
            <bibtex:year>2022</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>2201.06996</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Samuel</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2022-equilibrium">
        <bibtex:article>
            <bibtex:title>Equilibrium stressability of multidimensional frameworks</bibtex:title>
            <bibtex:journal>Eur. J. Math.</bibtex:journal>
            <bibtex:fjournal>European Journal of Mathematics</bibtex:fjournal>
            <bibtex:volume>8</bibtex:volume>
            <bibtex:year>2022</bibtex:year>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>33--61</bibtex:pages>
            <bibtex:doi>10.1007/s40879-021-00523-3</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Oleg</bibtex:first>
                    <bibtex:last>Karpenkov</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>M\"{u}ller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gaiane</bibtex:first>
                    <bibtex:last>Panina</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Brigitte</bibtex:first>
                    <bibtex:last>Servatius</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Herman</bibtex:first>
                    <bibtex:last>Servatius</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Dirk</bibtex:first>
                    <bibtex:last>Siersma</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b11-2021-12-minimizers">
        <bibtex:article>
            <bibtex:title>Asymptotic Self-Similarity of Minimizers and Local Bounds in a Model of Shape-Memory Alloys</bibtex:title>
            <bibtex:journal>Journal of Elasticity</bibtex:journal>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:doi>10.1007/s10659-021-09862-4</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Sergio</bibtex:first>
                    <bibtex:last>Conti</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Diermeier</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Melanie</bibtex:first>
                    <bibtex:last>Koser</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Barbara</bibtex:first>
                    <bibtex:last>Zwicknagl</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2021-10-compact">
        <bibtex:unpublished>
            <bibtex:title>Compact Bonnet Pairs: isometric tori with the same curvatures</bibtex:title>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>October</bibtex:month>
            <bibtex:arxiv>2110.06335</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Andrew</bibtex:first>
                    <bibtex:middle>O.</bibtex:middle>
                    <bibtex:last>Sageman-Furnas</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2021-09-perturbation">
        <bibtex:article>
            <bibtex:title>Process-oriented geometric singular perturbation theory and calcium dynamics</bibtex:title>
            <bibtex:journal>SIAM Journal on Applied Dynamical Systems</bibtex:journal>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:arxiv>2104.07304</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Samuel</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Nathan</bibtex:first>
                    <bibtex:last>Pages</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Vivien</bibtex:first>
                    <bibtex:last>Kirk</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>James</bibtex:first>
                    <bibtex:last>Sneyd</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Wechselberger</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2021-08-cross_ratio">
        <bibtex:unpublished>
            <bibtex:title>Cross-ratio dynamics and the dimer cluster integrable system</bibtex:title>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:arxiv>2108.12692</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:last>Affolter</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Terrence</bibtex:first>
                    <bibtex:last>George</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sanjay</bibtex:first>
                    <bibtex:last>Ramassamy</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="did-a01-2021-dce-poly-surf">
        <bibtex:article>
            <bibtex:title>Discrete Conformal Equivalence of Polyhedral Surfaces</bibtex:title>
            <bibtex:journal>ACM Trans. Graph.</bibtex:journal>
            <bibtex:volume>40</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>103:1-103:20</bibtex:pages>
            <bibtex:month>August</bibtex:month>
            <bibtex:year>2021</bibtex:year>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:address>New York, NY, USA</bibtex:address>
            <bibtex:doi>10.1145/3450626.3459763</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Mark</bibtex:first>
                    <bibtex:last>Gillespie</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Boris</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Keenan</bibtex:first>
                    <bibtex:last>Crane</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c05-2021-07-investigations">
        <bibtex:unpublished>
            <bibtex:title>Investigations of structures in the parameter space of three-dimensional Turing-like patterns</bibtex:title>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:note>HAL</bibtex:note>
            <bibtex:url>https://hal.science/hal-03270664/file/AUTOMATA2021-exploratory15.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2021-liouville">
        <bibtex:article>
            <bibtex:title>A discrete version of Liouville's theorem on conformal maps</bibtex:title>
            <bibtex:journal>Geom Dedicata</bibtex:journal>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:volume>214</bibtex:volume>
            <bibtex:pages>389-398</bibtex:pages>
            <bibtex:doi>10.1007/s10711-021-00621-2</bibtex:doi>
            <bibtex:arxiv>1911.00966</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Boris</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c03-2021-03-data">
        <bibtex:unpublished>
            <bibtex:title>Data-driven entropic spatially inhomogeneous evolutionary games</bibtex:title>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>2103.05429</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Mauro</bibtex:first>
                    <bibtex:last>Bonafini</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Massimo</bibtex:first>
                    <bibtex:last>Fornasier</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Bernhard</bibtex:first>
                    <bibtex:last>Schmitzer</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2021-03-bifurcations">
        <bibtex:article>
            <bibtex:title>Singularly perturbed boundary-equilibrium bifurcations</bibtex:title>
            <bibtex:journal>Nonlinearity</bibtex:journal>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:arxiv>2103.09613</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Samuel</bibtex:first>
                    <bibtex:last>Jelbart</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Kristian</bibtex:first>
                    <bibtex:middle>Uldall</bibtex:middle>
                    <bibtex:last>Kristiansen</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Wechselberger</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c05-2021-12-large">
        <bibtex:article>
            <bibtex:title>"A Large-Scale Evaluation Of Shape-Aware Neighborhood Weights And Neighborhood Sizes"</bibtex:title>
            <bibtex:journal>"Computer-Aided Design"</bibtex:journal>
            <bibtex:volume>141</bibtex:volume>
            <bibtex:pages>103107</bibtex:pages>
            <bibtex:year>2021</bibtex:year>
            <bibtex:doi>10.1016/j.cad.2021.103107</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>"Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann"</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c05-2022-01-surface">
        <bibtex:article>
            <bibtex:title>"Surface Denoising Based on Normal Filtering in a Robust Statistics Framework"</bibtex:title>
            <bibtex:journal>"Proceedings of the Forum "Math-for-Industry" 2018"</bibtex:journal>
            <bibtex:volume>35</bibtex:volume>
            <bibtex:pages>103–132</bibtex:pages>
            <bibtex:year>2021</bibtex:year>
            <bibtex:doi>10.1007/978-981-16-5576-0_6</bibtex:doi>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:address>Singapore</bibtex:address>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Sunil</bibtex:first>
                    <bibtex:middle>Kumar</bibtex:middle>
                    <bibtex:last>Yadav</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c03-2021-dimension">
        <bibtex:article>
            <bibtex:title>A dimension-reduction model for brittle fractures on thin shells with mesh adaptivity</bibtex:title>
            <bibtex:journal>Mathematical Models and Methods in Applied Sciences</bibtex:journal>
            <bibtex:volume>31</bibtex:volume>
            <bibtex:number>01</bibtex:number>
            <bibtex:pages>37--81</bibtex:pages>
            <bibtex:year>2021</bibtex:year>
            <bibtex:doi>10.1142/S0218202521500020</bibtex:doi>
            <bibtex:arxiv>2004.08871</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Stefano</bibtex:first>
                    <bibtex:last>Almi</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sandro</bibtex:first>
                    <bibtex:last>Belz</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Stefano</bibtex:first>
                    <bibtex:last>Micheletti</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Simona</bibtex:first>
                    <bibtex:last>Perotto</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2021-discrete-curvature">
        <bibtex:article>
            <bibtex:title>Discrete curvature and torsion from cross-ratios</bibtex:title>
            <bibtex:journal>Ann. Mat. Pura Appl. (4)</bibtex:journal>
            <bibtex:fjournal>Annali di Matematica Pura ed Applicata. Series IV</bibtex:fjournal>
            <bibtex:volume>200</bibtex:volume>
            <bibtex:year>2021</bibtex:year>
            <bibtex:number>5</bibtex:number>
            <bibtex:pages>1935--1960</bibtex:pages>
            <bibtex:doi>10.1007/s10231-021-01065-x</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>M\"{u}ller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Amir</bibtex:first>
                    <bibtex:last>Vaxman</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2021-geometric-criteria">
        <bibtex:article>
            <bibtex:title>Geometric criteria for realizability of tensegrities in higher dimensions</bibtex:title>
            <bibtex:journal>SIAM J. Discrete Math.</bibtex:journal>
            <bibtex:fjournal>SIAM Journal on Discrete Mathematics</bibtex:fjournal>
            <bibtex:volume>35</bibtex:volume>
            <bibtex:year>2021</bibtex:year>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>637--660</bibtex:pages>
            <bibtex:doi>10.1137/19M1281903</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Oleg</bibtex:first>
                    <bibtex:last>Karpenkov</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Mueller</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgdcalendar_2021_inscribed_conics">
        <bibtex:article>
            <bibtex:title>Nets of lines with the combinatorics of the square grid and with touching inscribed conics</bibtex:title>
            <bibtex:journal>Discrete and Comp. Geometry</bibtex:journal>
            <bibtex:year>2021</bibtex:year>
            <bibtex:doi>10.1007/s00454-021-00277-5</bibtex:doi>
            <bibtex:arxiv>1911.08477</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>Y.</bibtex:middle>
                    <bibtex:last>Fairley</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-A02-2020-YeUmetaniIgarashiHoffmann">
        <bibtex:article>
            <bibtex:abstract>This paper introduces a generative model for 3D surfaces based on a representation of shapes with mean curvature and metric, which are invariant under rigid transformation. Hence, compared with existing 3D machine learning frameworks, our model substantially reduces the influence of translation and rotation. In addition, the local structure of shapes will be more precisely captured, since the curvature is explicitly encoded in our model. Specifically, every surface is first conformally mapped to a canonical domain, such as a unit disk or a unit sphere. Then, it is represented by two functions: the mean curvature half-density and the vertex density, over this canonical domain. Assuming that input shapes follow a certain distribution in a latent space, we use the variational autoencoder to learn the latent space representation. After the learning, we can generate variations of shapes by randomly sampling the distribution in the latent space. Surfaces with triangular meshes can be reconstructed from the generated data by applying isotropic remeshing and spin transformation, which is given by Dirac equation. We demonstrate the effectiveness of our model on datasets of man-made and biological shapes and compare the results with other methods.</bibtex:abstract>
            <bibtex:doi>10.1111/cgf.14094</bibtex:doi>
            <bibtex:journal>Computer Graphics Forum</bibtex:journal>
            <bibtex:month>October</bibtex:month>
            <bibtex:title>A Curvature and Density-based Generative Representation of Shapes</bibtex:title>
            <bibtex:volume>40</bibtex:volume>
            <bibtex:year>2020</bibtex:year>
            <bibtex:bdsk-url-1>https://doi.org/10.1111/cgf.14094</bibtex:bdsk-url-1>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Z.</bibtex:first>
                    <bibtex:last>Ye</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Nobuyuki</bibtex:first>
                    <bibtex:last>Umetani</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Takeo</bibtex:first>
                    <bibtex:last>Igarashi</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>T.</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2019-08-mutually">
        <bibtex:article>
            <bibtex:title>On mutually diagonal nets on (confocal) quadrics and 3-dimensional webs</bibtex:title>
            <bibtex:year>2020</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:journal>Discrete and Computational Geometry</bibtex:journal>
            <bibtex:doi>10.1007/s00454-020-00240-w</bibtex:doi>
            <bibtex:arxiv>1908.00856</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Arseniy</bibtex:first>
                    <bibtex:middle>V.</bibtex:middle>
                    <bibtex:last>Akopyan</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:middle>K.</bibtex:middle>
                    <bibtex:last>Schief</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jan</bibtex:first>
                    <bibtex:last>Techter</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c05-2020-06-variational">
        <bibtex:article>
            <bibtex:title>Variational shape approximation of point set surfaces</bibtex:title>
            <bibtex:journal>Computer Aided Geometric Design</bibtex:journal>
            <bibtex:year>2020</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:doi>10.1016/j.cagd.2020.101875</bibtex:doi>
            <bibtex:arxiv>2005.01003</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-cap-2020-04-adopt">
        <bibtex:article>
            <bibtex:title>Adopt a polyhedron</bibtex:title>
            <bibtex:year>2020</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:journal>Chalkdust</bibtex:journal>
            <bibtex:url>https://chalkdustmagazine.com/features/adopt-a-polyhedron/</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Mara</bibtex:first>
                    <bibtex:last>Kortenkamp</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Erin</bibtex:first>
                    <bibtex:last>Henning</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:middle>Maria</bibtex:middle>
                    <bibtex:last>Hartkopf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2020-04-ribaucour_families">
        <bibtex:unpublished>
            <bibtex:title>The Ribaucour families of discrete R-congruences</bibtex:title>
            <bibtex:year>2020</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>2004.04447</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Thilo</bibtex:first>
                    <bibtex:last>Rörig</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gudrun</bibtex:first>
                    <bibtex:last>Szewieczek</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-A02-HoffmannYe_2020">
        <bibtex:article>
            <bibtex:abstract>In differential geometry of surfaces the Dirac operator appears intrinsically as a tool to address the immersion problem as well as in an extrinsic flavour (that comes with spin transformations to comformally transfrom immersions) and the two are naturally related. In this paper we consider a corresponding pair of discrete Dirac operators, the latter on discrete surfaces with polygonal faces and normals defined on each face, and show that many key properties of the smooth theory are preserved. In particular, the corresponding spin transformations, conformal invariants for them, and the relation between this operator and its intrinsic counterpart are discussed.</bibtex:abstract>
            <bibtex:date-added>2018-03-03 16:01:07 +0000</bibtex:date-added>
            <bibtex:date-modified>2021-11-15 15:53:09 +0100</bibtex:date-modified>
            <bibtex:xeprint>https://arxiv.org/abs/1802.06278</bibtex:xeprint>
            <bibtex:journal>J. Exp. Math.</bibtex:journal>
            <bibtex:title>A discrete extrinsic and intrinsic {Dirac} operator</bibtex:title>
            <bibtex:urldate>2018</bibtex:urldate>
            <bibtex:year>2020</bibtex:year>
            <bibtex:arxiv>1802.06278</bibtex:arxiv>
            <bibtex:doi>10.1080/10586458.2020.1727798</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Zi</bibtex:first>
                    <bibtex:last>Ye</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-cap-2020-musical">
        <bibtex:inproceedings>
            <bibtex:title>A Mathematical Musical: “Dimensionen in Neukölln”</bibtex:title>
            <bibtex:pages>459--462</bibtex:pages>
            <bibtex:booktitle>Proceedings of Bridges 2020: Mathematics, Art, Music, Architecture, Education, Culture</bibtex:booktitle>
            <bibtex:year>2020</bibtex:year>
            <bibtex:isbn>978-1-938664-36-6</bibtex:isbn>
            <bibtex:issn>1099-6702</bibtex:issn>
            <bibtex:publisher>Tessellations Publishing</bibtex:publisher>
            <bibtex:address>Phoenix, Arizona</bibtex:address>
            <bibtex:url>http://archive.bridgesmathart.org/2020/bridges2020-459.html</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>René</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Broeders</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Hartkopf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>Carolyn</bibtex:first>
                    <bibtex:last>Yackel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Robert</bibtex:first>
                    <bibtex:last>Bosch</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eve</bibtex:first>
                    <bibtex:last>Torrence</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Kristóf</bibtex:first>
                    <bibtex:last>Fenyvesi</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2020-architectural">
        <bibtex:unpublished>
            <bibtex:title>Architectural freeform surfaces designed for cost-effective paneling mold re-use</bibtex:title>
            <bibtex:year>2020</bibtex:year>
            <bibtex:booktitle>Advances in Architectural Geometry</bibtex:booktitle>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:url>https://www.geometrie.tuwien.ac.at/geom/ig/publications/aagweingarten/aagweingarten.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Davide</bibtex:first>
                    <bibtex:last>Pellis</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Kilian</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Hui</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Caigui</bibtex:first>
                    <bibtex:last>Jiang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>M{\"u}ller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2020-01-Extended">
        <bibtex:unpublished>
            <bibtex:title>Extended and symmetric loss of stability for canards in planar fast-slow maps</bibtex:title>
            <bibtex:year>2020</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>1912.10286</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>H.</bibtex:first>
                    <bibtex:last>Jardon-Kojakhmetov</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-cap-2020-sport">
        <bibtex:article>
            <bibtex:doi>10.1515/dmvm-2020-0050</bibtex:doi>
            <bibtex:title>Mathematik als Sport. Ein Gespräch mit Lisa Sauermann</bibtex:title>
            <bibtex:journal>Mitteilungen der Deutschen Mathematiker-Vereinigung</bibtex:journal>
            <bibtex:number>3</bibtex:number>
            <bibtex:volume>28</bibtex:volume>
            <bibtex:year>2020</bibtex:year>
            <bibtex:pages>162--170</bibtex:pages>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c02-2020-01-Predicting">
        <bibtex:unpublished>
            <bibtex:title>Predicting sparse circle maps from their dynamics</bibtex:title>
            <bibtex:year>2020</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>1911.06312</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Krahmer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>N.</bibtex:first>
                    <bibtex:last>Sissouno</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2020-principal">
        <bibtex:article>
            <bibtex:title>Principal Symmetric Meshes</bibtex:title>
            <bibtex:journal>ACM Trans. Graphics</bibtex:journal>
            <bibtex:volume>39</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:articleno>Article 127</bibtex:articleno>
            <bibtex:numpages>17</bibtex:numpages>
            <bibtex:year>2020</bibtex:year>
            <bibtex:note>Proc. SIGGRAPH</bibtex:note>
            <bibtex:doi>10.1145/3386569.3392446</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Davide</bibtex:first>
                    <bibtex:last>Pellis</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Hui</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Rist</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Kilian</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>M{\"u}ller</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a00-2019-12-confocal">
        <bibtex:unpublished>
            <bibtex:title>Confocal conics and 4-webs of maximal rank</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:arxiv>1912.01817</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Sergey</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Agafonov</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2019-11-random">
        <bibtex:unpublished>
            <bibtex:title>A random dynamical systems perspective on isochronicity for stochastic oscillations</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>November</bibtex:month>
            <bibtex:arxiv>1911.08993</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2019-11-curve">
        <bibtex:article>
            <bibtex:title>Curve-pleated Structures</bibtex:title>
            <bibtex:journal>ACM Trans. Graph.</bibtex:journal>
            <bibtex:issue_date>November 2019</bibtex:issue_date>
            <bibtex:volume>38</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:month>November</bibtex:month>
            <bibtex:year>2019</bibtex:year>
            <bibtex:issn>0730-0301</bibtex:issn>
            <bibtex:pages>169:1--169:13</bibtex:pages>
            <bibtex:articleno>169</bibtex:articleno>
            <bibtex:numpages>13</bibtex:numpages>
            <bibtex:doi>10.1145/3355089.3356540</bibtex:doi>
            <bibtex:acmid>3356540</bibtex:acmid>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:address>New York, NY, USA</bibtex:address>
            <bibtex:keywords>computational fabrication, computational origami, conical mesh, curved crease, developable surface, discrete differential geometry, pleated surface, pseudo-geodesic</bibtex:keywords>
            <bibtex:dgdid>608</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/608</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Caigui</bibtex:first>
                    <bibtex:last>Jiang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Klara</bibtex:first>
                    <bibtex:last>Mundilova</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Rist</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2019-11-geodesic">
        <bibtex:article>
            <bibtex:title>Discrete Geodesic Parallel Coordinates</bibtex:title>
            <bibtex:journal>ACM Trans. Graph.</bibtex:journal>
            <bibtex:issue_date>November 2019</bibtex:issue_date>
            <bibtex:volume>38</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:month>November</bibtex:month>
            <bibtex:year>2019</bibtex:year>
            <bibtex:issn>0730-0301</bibtex:issn>
            <bibtex:pages>173:1--173:13</bibtex:pages>
            <bibtex:articleno>173</bibtex:articleno>
            <bibtex:numpages>13</bibtex:numpages>
            <bibtex:doi>10.1145/3355089.3356541</bibtex:doi>
            <bibtex:acmid>3356541</bibtex:acmid>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:address>New York, NY, USA</bibtex:address>
            <bibtex:keywords>architectural geometry, computational fabrication, discrete differential geometry, geodesic, geodesic parallel coordinates, geodesic strip, isometry, paneling</bibtex:keywords>
            <bibtex:dgdid>607</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/607</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Hui</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Davide</bibtex:first>
                    <bibtex:last>Pellis</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Rist</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Müller</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c02-2019-11-onebit">
        <bibtex:unpublished>
            <bibtex:title>One-Bit Sigma-Delta modulation on the circle</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>November</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:dgdid>587</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/587</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Olga</bibtex:first>
                    <bibtex:last>Graf</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Krahmer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sara</bibtex:first>
                    <bibtex:last>Krause-Solberg</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2019-10-combinatorial">
        <bibtex:unpublished>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:arxiv>1910.05241</bibtex:arxiv>
            <bibtex:title>Combinatorial inscribability obstructions for higher-dimensional polytopes</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>October</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Joseph</bibtex:first>
                    <bibtex:last>Doolittle</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jean-Philippe</bibtex:first>
                    <bibtex:last>Labbé</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Carsten</bibtex:first>
                    <bibtex:last>Lange</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Rainer</bibtex:first>
                    <bibtex:last>Sinn</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jonathan</bibtex:first>
                    <bibtex:last>Speer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-cap-2019-09-developments">
        <bibtex:inproceedings>
            <bibtex:title>Developments towards Mathematical Citizen Science</bibtex:title>
            <bibtex:doi>10.17605/OSF.IO/WBS8Y</bibtex:doi>
            <bibtex:publisher>OSF</bibtex:publisher>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:booktitle>Forum Citizen Science 2019</bibtex:booktitle>
            <bibtex:pages>53--58</bibtex:pages>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:middle>M</bibtex:middle>
                    <bibtex:last>Hartkopf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2019-09-ideal">
        <bibtex:article>
            <bibtex:title>Ideal Hyperbolic Polyhedra and Discrete Uniformization</bibtex:title>
            <bibtex:journal>Discrete Comput. Geom.</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:day>05</bibtex:day>
            <bibtex:issn>1432-0444</bibtex:issn>
            <bibtex:doi>10.1007/s00454-019-00132-8</bibtex:doi>
            <bibtex:arxiv>1707.06848</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Boris</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2019-09-Maximal">
        <bibtex:article>
            <bibtex:title>Maximal fluctuations on periodic lattices: an approach via quantitative Wulff inequalities</bibtex:title>
            <bibtex:journal>Commun. Math. Phys.</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:url>http://cvgmt.sns.it/paper/4195/</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Cicalese</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>G.P.</bibtex:first>
                    <bibtex:last>Leonardi</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c02-2019-09-sampling">
        <bibtex:inproceedings>
            <bibtex:title>One-Bit Unlimited Sampling</bibtex:title>
            <bibtex:booktitle>Proc. IEEE Intl. Conf. Acoustics Speach Signal Proc. (ICASSP 2019)</bibtex:booktitle>
            <bibtex:doi>10.1109/ICASSP.2019.8683266</bibtex:doi>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:dgdid>442</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/442</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Olga</bibtex:first>
                    <bibtex:last>Graf</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ayush</bibtex:first>
                    <bibtex:last>Bhandari</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Krahmer</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-c02-2019-09-robust">
        <bibtex:InProceedings>
            <bibtex:title>Robust One-bit Compressed Sensing With Manifold Data</bibtex:title>
            <bibtex:booktitle>Proc. Intl. Conf. on Sampling Theory and Applications (SampTA '19)</bibtex:booktitle>
            <bibtex:url>https://sampta2019.sciencesconf.org/267528/document</bibtex:url>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Iwen</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>S.</bibtex:first>
                    <bibtex:last>Dirksen</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Maly</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>S.</bibtex:first>
                    <bibtex:last>Krause-Solberg</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:InProceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2019-08-Discretized">
        <bibtex:article>
            <bibtex:title>Discretized fast-slow systems near pitchfork singularities</bibtex:title>
            <bibtex:journal>Journal of Difference Equations and Applications, Vol. 25, No. 7, pp. 1024-1051</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:doi>10.1080/10236198.2019.1647185</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>L.</bibtex:first>
                    <bibtex:last>Arcidiacono</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2019-09-from">
        <bibtex:unpublished>
            <bibtex:title>From the N-clock model to the XY model: emergence of concentration effects in the variational analysis</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:url>http://cvgmt.sns.it/paper/4432/</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>G.</bibtex:first>
                    <bibtex:middle>Orlando</bibtex:middle>
                    <bibtex:last>M. Cicalese</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Ruf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c04-2019-08-holes">
        <bibtex:article>
            <bibtex:title>Holes and dependences in an ordered complex</bibtex:title>
            <bibtex:journal>Computer Aided Geometric Design</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:publisher>Elsevier</bibtex:publisher>
            <bibtex:month>August</bibtex:month>
            <bibtex:url>http://pub.ist.ac.at/~edels/Papers/2018-J-06-HolesDependences.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Herbert</bibtex:first>
                    <bibtex:last>Edelsbrunner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Katharina</bibtex:first>
                    <bibtex:last>Ölsböck</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b12-2019-08-ripser">
        <bibtex:unpublished>
            <bibtex:title>Ripser: efficient computation of Vietoris-Rips persistence barcodes</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:arxiv>1908.02518</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Bauer</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2019-08-vector">
        <bibtex:article>
            <bibtex:title>Vector-relation configurations and plabic graphs</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:journal>Selecta Mathematica</bibtex:journal>
            <bibtex:arxiv>1908.06959</bibtex:arxiv>
            <bibtex:url>https://link.springer.com/article/10.1007/s00029-023-00898-z</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:last>Affolter</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Max</bibtex:first>
                    <bibtex:last>Glick</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Pavlo</bibtex:first>
                    <bibtex:last>Pylyavskyy</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sanjay</bibtex:first>
                    <bibtex:last>Ramassamy</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2019-07-discrete">
        <bibtex:unpublished>
            <bibtex:title>Discrete-to-continuum limits of multi-body systems with bulk and surface long-range interactions</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:url>http://cvgmt.sns.it/paper/4406/</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:middle>Bach</bibtex:middle>
                    <bibtex:last>M. Cicalese</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:last>Braides</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2019-07-Discretized">
        <bibtex:unpublished>
            <bibtex:title>Discretized fast-slow systems with canard points in two dimensions</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:arxiv>1907.06574</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Petrera</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Y.</bibtex:first>
                    <bibtex:last>Suris</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2019-02-minimal">
        <bibtex:article>
            <bibtex:title>Minimal n-Noids in hyperbolic and anti-de Sitter 3-space</bibtex:title>
            <bibtex:journal>Proceedings A of Royal Society</bibtex:journal>
            <bibtex:arxiv>1902.07992</bibtex:arxiv>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:doi>10.1098/rspa.2019.0173</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sebastian</bibtex:first>
                    <bibtex:last>Heller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Nicholas</bibtex:first>
                    <bibtex:last>Schmitt</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c07-2019-MM-On_Bubble_Rings">
        <bibtex:article>
            <bibtex:title>On Bubble Rings and Ink Chandeliers</bibtex:title>
            <bibtex:journal>ACM Trans. Graph. 38, 4, Article 129</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:doi>10.1145/3306346.3322962</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Marcel</bibtex:first>
                    <bibtex:last>Padilla</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Albert</bibtex:first>
                    <bibtex:last>Chern</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Knöppel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Peter</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c03-2019-06-approximation">
        <bibtex:article>
            <bibtex:title>Approximation properties of hybrid shearlet-wavelet frames for Sobolev spaces</bibtex:title>
            <bibtex:arxiv>1712.01047</bibtex:arxiv>
            <bibtex:journal>Advances in Computational Mathematics</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:volume>45</bibtex:volume>
            <bibtex:number>3</bibtex:number>
            <bibtex:pages>1581--1606</bibtex:pages>
            <bibtex:issn>1572-9044</bibtex:issn>
            <bibtex:doi>10.1007/s10444-019-09679-9</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Philipp</bibtex:first>
                    <bibtex:last>Petersen</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Mones</bibtex:first>
                    <bibtex:last>Raslan</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c09-2019-06-learning">
        <bibtex:article>
            <bibtex:doi>10.1088/1361-6420/ab10ca</bibtex:doi>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:publisher>{IOP} Publishing</bibtex:publisher>
            <bibtex:volume>35</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:pages>064002</bibtex:pages>
            <bibtex:title>Learning The Invisible: A Hybrid Deep Learning-Shearlet Framework for Limited Angle Computed Tomography</bibtex:title>
            <bibtex:journal>Inverse Problems</bibtex:journal>
            <bibtex:abstract>The high complexity of various inverse problems poses a significant challenge to model-based reconstruction schemes, which in such situations often reach their limits. At the same time, we witness an exceptional success of data-based methodologies such as deep learning. However, in the context of inverse problems, deep neural networks mostly act as black box routines, used for instance for a somewhat unspecified removal of artifacts in classical image reconstructions. In this paper, we will focus on the severely ill-posed inverse problem of limited angle computed tomography, in which entire boundary sections are not captured in the measurements. We will develop a hybrid reconstruction framework that fuses model-based sparse regularization with data-driven deep learning. Our method is reliable in the sense that we only learn the part that can provably not be handled by model-based methods, while applying the theoretically controllable sparse regularization technique to the remaining parts. Such a decomposition into visible and invisible segments is achieved by means of the shearlet transform that allows to resolve wavefront sets in the phase space. Furthermore, this split enables us to assign the clear task of inferring unknown shearlet coefficients to the neural network and thereby offering an interpretation of its performance in the context of limited angle computed tomography. Our numerical experiments show that our algorithm significantly surpasses both pure model- and more data-based reconstruction methods.</bibtex:abstract>
            <bibtex:arxiv>1811.04602</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Tatiana</bibtex:first>
                    <bibtex:middle>A.</bibtex:middle>
                    <bibtex:last>Bubba</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Matti</bibtex:first>
                    <bibtex:last>Lassas</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Maximilian</bibtex:first>
                    <bibtex:last>März</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wojciech</bibtex:first>
                    <bibtex:last>Samek</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Samuli</bibtex:first>
                    <bibtex:last>Siltanen</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Vignesh</bibtex:first>
                    <bibtex:last>Srinivasan</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2019-05-BDF2">
        <bibtex:article>
            <bibtex:title>A BDF2-approach for the non-linear Fokker-Planck equation</bibtex:title>
            <bibtex:journal>Discrete Contin. Dyn. Syst.</bibtex:journal>
            <bibtex:fjournal>Discrete and Continuous Dynamical Systems. Series A</bibtex:fjournal>
            <bibtex:volume>39</bibtex:volume>
            <bibtex:number>5</bibtex:number>
            <bibtex:pages>2893--2913</bibtex:pages>
            <bibtex:issn>1078-0947</bibtex:issn>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>May</bibtex:month>
            <bibtex:doi>10.3934/dcds.2019120</bibtex:doi>
            <bibtex:arxiv>1801.09603</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Simon</bibtex:first>
                    <bibtex:last>Plazotta</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2019-05-Conditioned">
        <bibtex:article>
            <bibtex:title>Conditioned Lyapunov exponents for random dynamical systems</bibtex:title>
            <bibtex:journal>Transactions of the American Mathematical Society 372(9), 2019</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>May</bibtex:month>
            <bibtex:doi>10.1090/tran/7803</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.S.W.</bibtex:first>
                    <bibtex:last>Lamb</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Rasmussen</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2019-05-Discretized">
        <bibtex:article>
            <bibtex:title>Discretized fast-slow systems near transcritical singularities</bibtex:title>
            <bibtex:journal>Nonlinearity, Vol. 32, No. 7, 2365-2391</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>May</bibtex:month>
            <bibtex:doi>10.1088/1361-6544/ab15c1</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2019-05-multi-nets">
        <bibtex:article>
            <bibtex:title>Multi-Nets. Classification of discrete and smooth surfaces with characteristic properties on arbitrary parameter rectangles</bibtex:title>
            <bibtex:journal>Discrete Comput. Geom.</bibtex:journal>
            <bibtex:fjournal>Discrete {\&amp;} Computational Geometry</bibtex:fjournal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>May</bibtex:month>
            <bibtex:issn>1432-0444</bibtex:issn>
            <bibtex:doi>10.1007/s00454-019-00101-1</bibtex:doi>
            <bibtex:arxiv>1802.05063</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Thilo</bibtex:first>
                    <bibtex:last>Rörig</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2018-checkerboard-incircular">
        <bibtex:article>
            <bibtex:title>Checkerboard incircular nets: Laguerre geometry and parametrisation</bibtex:title>
            <bibtex:journal>Geometriae Dedicata</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:day>10</bibtex:day>
            <bibtex:abstract>We present a procedure which allows one to integrate explicitly the class of checkerboard IC-nets which has recently been introduced as a generalisation of incircular (IC) nets. The latter class of privileged congruences of lines in the plane is known to admit a great variety of geometric properties which are also present in the case of checkerboard IC-nets. The parametrisation obtained in this manner is reminiscent of that associated with elliptic billiards. Connections with discrete confocal coordinate systems and the fundamental QRT maps of integrable systems theory are made. The formalism developed in this paper is based on the existence of underlying pencils of conics and quadrics which is exploited in a Laguerre geometric setting.</bibtex:abstract>
            <bibtex:issn>1572-9168</bibtex:issn>
            <bibtex:doi>10.1007/s10711-019-00449-x</bibtex:doi>
            <bibtex:arxiv>1808.07254</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:middle>K.</bibtex:middle>
                    <bibtex:last>Schief</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jan</bibtex:first>
                    <bibtex:last>Techter</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c04-2019-04-cotorsion">
        <bibtex:unpublished>
            <bibtex:title>Cotorsion torsion triples and the representation theory of filtered hierarchical clustering</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>1904.07322</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Bauer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Magnus</bibtex:first>
                    <bibtex:middle>B.</bibtex:middle>
                    <bibtex:last>Botnan</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Steffen</bibtex:first>
                    <bibtex:last>Oppermann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johan</bibtex:first>
                    <bibtex:last>Steen</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2019-04-fast">
        <bibtex:unpublished>
            <bibtex:title>On fast-slow consensus networks with a dynamic weight</bibtex:title>
            <bibtex:arxiv>1904.02690</bibtex:arxiv>
            <bibtex:pages>1--48</bibtex:pages>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Hildeberto</bibtex:first>
                    <bibtex:last>Jardón-Kojakhmetov</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a05-2019-03-reflectionless">
        <bibtex:unpublished>
            <bibtex:title>A Reflectionless Discrete Perfectly Matched Layer</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:note>With minor revision accepted by Journal of Computational Physics.</bibtex:note>
            <bibtex:month>March</bibtex:month>
            <bibtex:arxiv>1804.01390v2</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Albert</bibtex:first>
                    <bibtex:last>Chern</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2019-03-Convex_Equipartitions">
        <bibtex:article>
            <bibtex:title>Convex Equipartitions of Colored Point Sets</bibtex:title>
            <bibtex:journal>Discrete &amp; Computational Geometry</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:day>01</bibtex:day>
            <bibtex:volume>61</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>355--363</bibtex:pages>
            <bibtex:abstract>We show that any d-colored set of points in general position in {\$}{\$}{\{}{\backslash}mathbb {\{}R{\}}{\}}^d{\$}{\$}Rdcan be partitioned into n subsets with disjoint convex hulls such that the set of points and all color classes are partitioned as evenly as possible. This extends results by Holmsen, Kyn{\v{c}}l {\&amp;} Valculescu (Comput Geom 65:35--42, 2017) and establishes a special case of their general conjecture. Our proof utilizes a result obtained independently by Sober{\'o}n and by Karasev in 2010, on simultaneous equipartitions of d continuous measures in {\$}{\$}{\{}{\backslash}mathbb {\{}R{\}}{\}}^d{\$}{\$}Rdby n convex regions. This gives a convex partition of {\$}{\$}{\{}{\backslash}mathbb {\{}R{\}}{\}}^d{\$}{\$}Rdwith the desired properties, except that points may lie on the boundaries of the regions. In order to resolve the ambiguous assignment of these points, we set up a network flow problem. The equipartition of the continuous measures gives a fractional flow. The existence of an integer flow then yields the desired partition of the point set.</bibtex:abstract>
            <bibtex:issn>1432-0444</bibtex:issn>
            <bibtex:doi>10.1007/s00454-017-9959-7</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Pavle</bibtex:first>
                    <bibtex:middle>V. M.</bibtex:middle>
                    <bibtex:last>Blagojević</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:last>Rote</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johanna</bibtex:first>
                    <bibtex:middle>K.</bibtex:middle>
                    <bibtex:last>Steinmeyer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2019-modified">
        <bibtex:article>
            <bibtex:title>Modified equations for variational integrators applied to Lagrangians linear in velocities</bibtex:title>
            <bibtex:journal>J. Geom. Mech.</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:volume>11</bibtex:volume>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>1--22</bibtex:pages>
            <bibtex:doi>10.3934/jgm.2019001</bibtex:doi>
            <bibtex:arxiv>1709.09567</bibtex:arxiv>
            <bibtex:month>March</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Mats</bibtex:first>
                    <bibtex:last>Vermeeren</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2019-02-continuum">
        <bibtex:article>
            <bibtex:title>Continuum limits of pluri-Lagrangian systems</bibtex:title>
            <bibtex:journal>J. Integrable Syst.</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:volume>4</bibtex:volume>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>1--34</bibtex:pages>
            <bibtex:doi>10.1093/integr/xyy020</bibtex:doi>
            <bibtex:arxiv>1706.06830</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Mats</bibtex:first>
                    <bibtex:last>Vermeeren</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2019-02-Duck">
        <bibtex:article>
            <bibtex:title>Duck traps: two-dimensional critical manifolds in planar systems</bibtex:title>
            <bibtex:journal>Dynamical Systems: An International Journal, Vol. 34, No. 4, pp. 584-612,</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:doi>10.1080/14689367.2019.1575337</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Münch</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2019-02-random">
        <bibtex:unpublished>
            <bibtex:title>Random finite-difference discretizations of the Ambrosio-Tortorelli functional with optimal mesh size</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>1902.08437</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:last>Bach</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Cicalese</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Ruf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2019-02-Tverberg">
        <bibtex:article>
            <bibtex:title>Tverberg-Type Theorems for Matroids: A Counterexample and a Proof</bibtex:title>
            <bibtex:journal>Combinatorica</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:day>11</bibtex:day>
            <bibtex:issn>1439-6912</bibtex:issn>
            <bibtex:doi>10.1007/s00493-018-3846-6</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Pavle</bibtex:first>
                    <bibtex:middle>V. M.</bibtex:middle>
                    <bibtex:last>Blagojević</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Albert</bibtex:first>
                    <bibtex:last>Haase</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2019-convergent">
        <bibtex:unpublished>
            <bibtex:title>A convergent Lagrangian discretization for $p$-Laplace and flux-limited diffusion equations</bibtex:title>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>1906.01321</bibtex:arxiv>
            <bibtex:year>2019</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Oliver</bibtex:first>
                    <bibtex:last>Junge</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Benjamin</bibtex:first>
                    <bibtex:last>Söllner</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c05-2019-gestural">
        <bibtex:article>
            <bibtex:title>A leap forward: a user study on gestural geometry exploration</bibtex:title>
            <bibtex:journal>Journal of Mathematics and the Arts</bibtex:journal>
            <bibtex:volume>13</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>369-382</bibtex:pages>
            <bibtex:year>2019</bibtex:year>
            <bibtex:publisher>Taylor &amp; Francis</bibtex:publisher>
            <bibtex:doi>10.1080/17513472.2019.1667209</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrike</bibtex:first>
                    <bibtex:last>Bath</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Kevin</bibtex:first>
                    <bibtex:last>Guo</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-B10-2019-01-Markov">
        <bibtex:article>
            <bibtex:title>A Markov jump process modelling animal group size statistics</bibtex:title>
            <bibtex:journal>Communications in Mathematical Sciences</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>P.</bibtex:first>
                    <bibtex:last>Degond</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:last>M.Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:last>J.Liu</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>R.</bibtex:first>
                    <bibtex:last>Pego</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-survey">
        <bibtex:unpublished>
            <bibtex:title>A survey on the blow-up method for fast-slow systems</bibtex:title>
            <bibtex:arxiv>1901.01402</bibtex:arxiv>
            <bibtex:pages>1--41</bibtex:pages>
            <bibtex:year>2019</bibtex:year>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>H.</bibtex:first>
                    <bibtex:last>Jardon-Kojakhmetov</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>C.</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2019-two-phase">
        <bibtex:article>
            <bibtex:title>A two-phase two-fluxes degenerate Cahn-Hilliard model as constrained Wasserstein gradient flow</bibtex:title>
            <bibtex:journal>Arch. Ration. Mech. Anal.</bibtex:journal>
            <bibtex:volume>233</bibtex:volume>
            <bibtex:year>2019</bibtex:year>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>837--866</bibtex:pages>
            <bibtex:issn>0003-9527</bibtex:issn>
            <bibtex:doi>10.1007/s00205-019-01369-6</bibtex:doi>
            <bibtex:arxiv>1712.06446</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Flore</bibtex:first>
                    <bibtex:middle>Nabet</bibtex:middle>
                    <bibtex:last>Clément Cancès</bibtex:last>
                    <bibtex:lineage>Daniel Matthes</bibtex:lineage>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2019-perspective">
        <bibtex:article>
            <bibtex:title>A variational perspective on continuum limits of ABS and lattice GD equations</bibtex:title>
            <bibtex:journal>SIGMA Symmetry Integrability Geom. Methods Appl.</bibtex:journal>
            <bibtex:volume>15</bibtex:volume>
            <bibtex:year>2019</bibtex:year>
            <bibtex:pages>044</bibtex:pages>
            <bibtex:issn>1815-0659</bibtex:issn>
            <bibtex:doi>10.3842/SIGMA.2019.044</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Mats</bibtex:first>
                    <bibtex:last>Vermeeren</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c02-2019-approximation">
        <bibtex:Article>
            <bibtex:title>Approximation of generalized ridge functions in high dimensions</bibtex:title>
            <bibtex:journal>Journal of Approximation Theory</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:volume>245</bibtex:volume>
            <bibtex:pages>101--129</bibtex:pages>
            <bibtex:issn>0021-9045</bibtex:issn>
            <bibtex:doi>10.1016/j.jat.2019.04.006</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Sandra</bibtex:first>
                    <bibtex:last>Keiper</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:Article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2019-barycenters">
        <bibtex:unpublished>
            <bibtex:title>Barycenters for the Hellinger--Kantorovich distance over $\mathbb{R}^d$</bibtex:title>
            <bibtex:arxiv>1910.14572</bibtex:arxiv>
            <bibtex:year>2019</bibtex:year>
            <bibtex:note>preprint at arXiv</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Gero</bibtex:first>
                    <bibtex:last>Friesecke</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Matthes</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Bernhard</bibtex:first>
                    <bibtex:last>Schmitzer</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2019-01-Bifurcation">
        <bibtex:article>
            <bibtex:title>Bifurcation analysis of a stochastically driven limit cycle</bibtex:title>
            <bibtex:journal>Communications in Mathematical Physics 365(3), 2019</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>1606.01137</bibtex:arxiv>
            <bibtex:doi>10.1007/s00220-019-03298-7</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.S.W.</bibtex:first>
                    <bibtex:last>Lamb</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Rasmussen</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2019-chebyshev">
        <bibtex:article>
            <bibtex:title>Chebyshev Nets from Commuting PolyVector Fields</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:journal>ACM Trans. Graphics</bibtex:journal>
            <bibtex:volume>38</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:pages>172:1--172:16</bibtex:pages>
            <bibtex:doi>10.1145/3355089.3356564</bibtex:doi>
            <bibtex:note>Proc. SIGGRAPH Asia</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Andrew</bibtex:first>
                    <bibtex:middle>O.</bibtex:middle>
                    <bibtex:last>Sageman-Furnas</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Albert</bibtex:first>
                    <bibtex:last>Chern</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Mirela</bibtex:first>
                    <bibtex:last>Ben-Chen</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Amir</bibtex:first>
                    <bibtex:last>Vaxman</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-cap-2019-citizen">
        <bibtex:inproceedings>
            <bibtex:title>Citizen Art -- Collective Mathematical Art to Raise the Public Awareness of Mathematics</bibtex:title>
            <bibtex:pages>355--358</bibtex:pages>
            <bibtex:booktitle>Proceedings of Bridges 2019: Mathematics, Art, Music, Architecture, Education, Culture</bibtex:booktitle>
            <bibtex:year>2019</bibtex:year>
            <bibtex:isbn>978-1-938664-30-4</bibtex:isbn>
            <bibtex:issn>1099-6702</bibtex:issn>
            <bibtex:publisher>Tessellations Publishing</bibtex:publisher>
            <bibtex:address>Phoenix, Arizona</bibtex:address>
            <bibtex:url>http://archive.bridgesmathart.org/2019/bridges2019-355.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Hartkopf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>Susan</bibtex:first>
                    <bibtex:last>Goldstine</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Douglas</bibtex:first>
                    <bibtex:last>McKenna</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Kristóf</bibtex:first>
                    <bibtex:last>Fenyvesi</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-a12-2019-classification">
        <bibtex:unpublished>
            <bibtex:title>Classification of small links in the unmarked solid torus</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2019</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Max</bibtex:first>
                    <bibtex:last>Krause</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>John</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Sullivan</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2018-commutativity">
        <bibtex:article>
            <bibtex:title>Commutativity in Lagrangian and Hamiltonian mechanics</bibtex:title>
            <bibtex:journal>J. Geom. Phys.</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:volume>137</bibtex:volume>
            <bibtex:pages>154--161</bibtex:pages>
            <bibtex:doi>10.1016/j.geomphys.2018.09.019</bibtex:doi>
            <bibtex:arxiv>1801.06076</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ananth</bibtex:first>
                    <bibtex:last>Sridhar</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Yuri</bibtex:first>
                    <bibtex:middle>B</bibtex:middle>
                    <bibtex:last>Suris</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c03-2019-Consistent">
        <bibtex:article>
            <bibtex:title>Consistent Finite-Dimensional Approximation of Phase-Field Models of Fracture</bibtex:title>
            <bibtex:fjournal>Annali di Matematica Pura ed Applicata. Serie Quarta</bibtex:fjournal>
            <bibtex:journal>Ann. Mat. Pura Appl. (4)</bibtex:journal>
            <bibtex:issn>0373-3114; 1618-1891/e</bibtex:issn>
            <bibtex:volume>198</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>1191--1225</bibtex:pages>
            <bibtex:year>2019</bibtex:year>
            <bibtex:publisher>Springer, Berlin/Heidelberg; Fondazione Annali di Matematica Pura ed Applicata c/o Dipartimento di Matematica ``U. Dini'', Firenze</bibtex:publisher>
            <bibtex:languages>English</bibtex:languages>
            <bibtex:doi>10.1007/s10231-018-0815-z</bibtex:doi>
            <bibtex:arxiv>1707.00578</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Sandro</bibtex:first>
                    <bibtex:middle>Belz</bibtex:middle>
                    <bibtex:last>Stefano Almi</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2019-contact">
        <bibtex:article>
            <bibtex:title>Contact variational integrators</bibtex:title>
            <bibtex:journal>Journal of Physics A: Mathematical and Theoretical</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:volume>52</bibtex:volume>
            <bibtex:number>44</bibtex:number>
            <bibtex:pages>445206</bibtex:pages>
            <bibtex:doi>10.1088/1751-8121/ab4767</bibtex:doi>
            <bibtex:publisher>IOP Publishing</bibtex:publisher>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Mats</bibtex:first>
                    <bibtex:last>Vermeeren</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Alessandro</bibtex:first>
                    <bibtex:last>Bravetti</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marcello</bibtex:first>
                    <bibtex:last>Seri</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2019-discrete">
        <bibtex:unpublished>
            <bibtex:title>Discrete Yamabe problem for polyhedral surfaces</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:doi>10.14279/depositonce-9001.3</bibtex:doi>
            <bibtex:year>2019</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Hana</bibtex:first>
                    <bibtex:last>Kouřimská</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Boris</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2019-discretization">
        <bibtex:unpublished>
            <bibtex:title>Discretization of Flux-Limited Gradient Flows: $\Gamma$-convergence and numerical schemes</bibtex:title>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>1910.09843</bibtex:arxiv>
            <bibtex:year>2019</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Matthes</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Benjamin</bibtex:first>
                    <bibtex:last>Söllner</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2019-Discretizations">
        <bibtex:article>
            <bibtex:title>Discretizations of Surfaces with Constant Ratio of Principal Curvatures</bibtex:title>
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            <bibtex:title>Extraction of Digital Wavefront Sets using Applied Harmonic Analysis and Deep Neural Networks</bibtex:title>
            <bibtex:year>2019</bibtex:year>
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    <bibtex:entry id="dgd-c04-2019-Hardness">
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            <bibtex:title>Hardness of Approximation for Morse Matching</bibtex:title>
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    <bibtex:entry id="dgd-c02-2019-higher">
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            <bibtex:title>Higher order 1-bit Sigma-Delta modulation on a circle</bibtex:title>
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    <bibtex:entry id="dgd-b11-2019-01-RZZ">
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            <bibtex:title>Higher Sobolev Regularity of Convex Integration Solutions in Elasticity: The Planar Geometrically Linearized Hexagonal-to-Rhombic Phase Transformation</bibtex:title>
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    <bibtex:entry id="dgd-c09-2019-homogeneous">
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            <bibtex:title>Homogeneous Linear Inequality Constraints for Neural Network Activations</bibtex:title>
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            <bibtex:title>Integrable linear systems on quad-graphs</bibtex:title>
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            <bibtex:title>Latent-space physics: Towards learning the temporal evolution of fluid flow</bibtex:title>
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            <bibtex:organization>Wiley Online Library</bibtex:organization>
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            <bibtex:title>New results on integrability of the Kahan-Hirota-Kimura discretizations</bibtex:title>
            <bibtex:booktitle>Nonlinear systems and their remarkable mathematical structures. Vol. 1</bibtex:booktitle>
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            <bibtex:publisher>CRC Press, Boca Raton, FL</bibtex:publisher>
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            <bibtex:journal>Journal of Symbolic Computation: Special Issue on Dynamic Geometry and Automated Reasoning</bibtex:journal>
            <bibtex:year>2019</bibtex:year>
            <bibtex:arxiv>1801.10507</bibtex:arxiv>
            <bibtex:publisher>Elsevier</bibtex:publisher>
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    <bibtex:entry id="dgd-a11-2019-moduli">
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            <bibtex:title>On Moduli Spaces of Convex Projective Structures on Surfaces: Outitude and Cell-Decomposition in Fock-Goncharov Coordinates</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:arxiv>1911.04176</bibtex:arxiv>
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            <bibtex:journal>Discrete Comput. Geom.</bibtex:journal>
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            <bibtex:year>2019</bibtex:year>
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            <bibtex:issn>0179-5376</bibtex:issn>
            <bibtex:mrclass>52C26 (30E10 30F45 30G25 52C25)</bibtex:mrclass>
            <bibtex:mrnumber>3903795</bibtex:mrnumber>
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            <bibtex:arxiv>1905.03901</bibtex:arxiv>
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            <bibtex:arxiv>1705.01714</bibtex:arxiv>
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    <bibtex:entry id="dgd-c02-2019-predicting">
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            <bibtex:arxiv>1911.06312</bibtex:arxiv>
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    <bibtex:entry id="dgd-a11-2019-secondary">
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    <bibtex:entry id="dgd-a11-2019-newton">
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            <bibtex:title>The Newton polytope of the discriminant of a cubic quaternary form</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:arxiv>1909.08910</bibtex:arxiv>
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            <bibtex:title>The waiting time phenomenon in spatially discretized porous medium and thin film equations</bibtex:title>
            <bibtex:note>preprint at arXiv</bibtex:note>
            <bibtex:arxiv>1911.04185</bibtex:arxiv>
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    <bibtex:entry id="dgd-b08-2019-04-Variational">
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            <bibtex:title>Variational symmetries and pluri-Lagrangian structures for integrable hierarchies of PDEs</bibtex:title>
            <bibtex:arxiv>1906.04535</bibtex:arxiv>
            <bibtex:year>2019</bibtex:year>
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            <bibtex:title>Visual Smoothness of polyhedral surfaces</bibtex:title>
            <bibtex:journal>ACM Trans. Graphics</bibtex:journal>
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                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>H.</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c04-2018-12-algebraic">
        <bibtex:article>
            <bibtex:title>Algebraic Stability of Zigzag Persistence Modules</bibtex:title>
            <bibtex:journal>Algebr. Geom. Topol., Volume 18, Number 6 (2018), 3133-3204</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:doi>10.2140/agt.2018.18.3133</bibtex:doi>
            <bibtex:arxiv>1604.00655v3</bibtex:arxiv>
            <bibtex:url>https://msp.org/scripts/coming.php?jpath=agt</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Magnus</bibtex:first>
                    <bibtex:middle>Bakke</bibtex:middle>
                    <bibtex:last>Botnan</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Lesnick</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a05-2018-infinitesimal">
        <bibtex:article>
            <bibtex:title>Infinitesimal conformal deformations of triangulated surfaces in space</bibtex:title>
            <bibtex:journal>Discrete &amp; Computational Geometry</bibtex:journal>
            <bibtex:volume>60</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>831--858</bibtex:pages>
            <bibtex:year>2018</bibtex:year>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:arxiv>1702.04019</bibtex:arxiv>
            <bibtex:month>December</bibtex:month>
            <bibtex:doi>10.1007/s00454-018-0008-y</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Wai</bibtex:first>
                    <bibtex:middle>Yeung</bibtex:middle>
                    <bibtex:last>Lam</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2018-on-a-discretization">
        <bibtex:article>
            <bibtex:title>On a Discretization of Confocal Quadrics. A Geometric Approach to General Parametrizations</bibtex:title>
            <bibtex:journal>International Mathematics Research Notices</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:abstract>{We propose a discretization of classical confocal coordinates. It is based on a novel characterization thereof as factorizable orthogonal coordinate systems. Our geometric discretization leads to factorizable discrete nets with a novel discrete analog of the orthogonality property. A discrete confocal coordinate system may be constructed geometrically via polarity with respect to a sequence of classical confocal quadrics. Various sequences correspond to various discrete parametrizations. The coordinate functions of discrete confocal quadrics are computed explicitly. The theory is illustrated with a variety of examples in two and three dimensions. These include confocal coordinate systems parametrized in terms of Jacobi elliptic functions. Connections with incircular nets and a generalized Euler–Poisson–Darboux system are established.}</bibtex:abstract>
            <bibtex:issn>1073-7928</bibtex:issn>
            <bibtex:doi>10.1093/imrn/rny279</bibtex:doi>
            <bibtex:arxiv>1708.06800</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:middle>K</bibtex:middle>
                    <bibtex:last>Schief</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Yuri</bibtex:first>
                    <bibtex:middle>B</bibtex:middle>
                    <bibtex:last>Suris</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jan</bibtex:first>
                    <bibtex:last>Techter</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2018-11-shape">
        <bibtex:article>
            <bibtex:title>The Shape Space of Discrete Orthogonal Geodesic Nets</bibtex:title>
            <bibtex:journal>ACM Trans. Graph., Vol. 37, No. 6, Article 228</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>November</bibtex:month>
            <bibtex:doi>10.1145/3272127.3275088</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Rabinovich</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Olga</bibtex:first>
                    <bibtex:last>Sorkine-Hornung</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2018-10-additive">
        <bibtex:article>
            <bibtex:title>Additive structures on f-vector sets of polytopes</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>October</bibtex:month>
            <bibtex:journal>Advances in Geometry</bibtex:journal>
            <bibtex:note>Published online</bibtex:note>
            <bibtex:arxiv>1709.02021</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c07-2018-09-Commuting">
        <bibtex:unpublished>
            <bibtex:title>Commuting Hamiltonian flows of curves in real space forms</bibtex:title>
            <bibtex:arxiv>1809.01394</bibtex:arxiv>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:dgdid>493</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/493</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Albert</bibtex:first>
                    <bibtex:last>Chern</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Knöppel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Franz</bibtex:first>
                    <bibtex:last>Pedit</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2018-09-cone">
        <bibtex:unpublished>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:arxiv>1809.00956</bibtex:arxiv>
            <bibtex:title>Cone valuations, Gram's relation, and flag-angles</bibtex:title>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Spencer</bibtex:first>
                    <bibtex:last>Backman</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sebastian</bibtex:first>
                    <bibtex:last>Manecke</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c03-2018-09-Convergence">
        <bibtex:article>
            <bibtex:title>Convergence of discrete and continuous unilateral flows for Ambrosio-Tortorelli energies and application to mechanics</bibtex:title>
            <bibtex:journal>ESAIM: Mathematical Modelling and Numerical Analysis</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:doi>10.1051/m2an/2018057</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Matteo</bibtex:first>
                    <bibtex:last>Negri</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Stefano</bibtex:first>
                    <bibtex:last>Almi</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sandro</bibtex:first>
                    <bibtex:last>Belz</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2018-09-convergence">
        <bibtex:article>
            <bibtex:title>Convergence of discrete period matrices and discrete holomorphic integrals for ramified coverings of the Riemann sphere</bibtex:title>
            <bibtex:journal>Preprint at arXiv</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:arxiv>1809.04847</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrike</bibtex:first>
                    <bibtex:last>Bücking</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2018-09-from">
        <bibtex:article>
            <bibtex:title>From statistical polymer physics to nonlinear elasticity</bibtex:title>
            <bibtex:journal>preprint</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:arxiv>1809.00598</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Marco</bibtex:first>
                    <bibtex:last>Cicalese</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Antoine</bibtex:first>
                    <bibtex:last>Gloria</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Matthias</bibtex:first>
                    <bibtex:last>Ruf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2018-08-unified">
        <bibtex:article>
            <bibtex:title>A unified discrete framework for intrinsic and extrinsic Dirac operators for geometry processing</bibtex:title>
            <bibtex:journal>Computer Graphics Forum</bibtex:journal>
            <bibtex:volume>37</bibtex:volume>
            <bibtex:number>5</bibtex:number>
            <bibtex:pages>93-106</bibtex:pages>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:doi>10.1111/cgf.13494</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Zi</bibtex:first>
                    <bibtex:last>Ye</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Olga</bibtex:first>
                    <bibtex:last>Diamanti</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Chengcheng</bibtex:first>
                    <bibtex:last>Tang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Leonidas</bibtex:first>
                    <bibtex:last>Guibas</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-Z02-2018-08-Bringing">
        <bibtex:article>
            <bibtex:title>Bringing Together Dynamic Geometry Software and the Graphics Processing Unit</bibtex:title>
            <bibtex:journal>preprint</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:arxiv>1808.04579</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Aaron</bibtex:first>
                    <bibtex:last>Montag</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jürgen</bibtex:first>
                    <bibtex:last>Richter-Gebert</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2018-08-conformally">
        <bibtex:article>
            <bibtex:title>Conformally symmetric triangular lattices and discrete θ-conformal maps</bibtex:title>
            <bibtex:arxiv>1808.08064</bibtex:arxiv>
            <bibtex:journal>preprint</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ulrike</bibtex:first>
                    <bibtex:last>Bücking</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c03-2018-08-Energy">
        <bibtex:article>
            <bibtex:title>Energy release rate and stress intensity factors in planar elasticity in presence of smooth cracks</bibtex:title>
            <bibtex:journal>Nonlinear Differ. Equ. Appl. (2018) 25: 43.</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:doi>10.1007/s00030-018-0536-4</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Stefano</bibtex:first>
                    <bibtex:last>Almi</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ilaria</bibtex:first>
                    <bibtex:last>Lucardesi</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-B10-2018-08-Hopf">
        <bibtex:article>
            <bibtex:title>Hopf bifurcation with additive noise</bibtex:title>
            <bibtex:journal>Nonlinearity 31 (2018), no. 10, 4567–4601</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:arxiv>1710.09649</bibtex:arxiv>
            <bibtex:doi>10.1088/1361-6544/aad208</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Thai</bibtex:first>
                    <bibtex:middle>Son</bibtex:middle>
                    <bibtex:last>Doan</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Maximilian</bibtex:first>
                    <bibtex:last>Engel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jeroen</bibtex:first>
                    <bibtex:middle>S.W.</bibtex:middle>
                    <bibtex:last>Lamb</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Rasmussen</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c05-2018-08-mesh">
        <bibtex:article>
            <bibtex:journal>IEEE Transactions on Visualization and Computer Graphics</bibtex:journal>
            <bibtex:title>Mesh Denoising Based on Normal Voting Tensor and Binary Optimization</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:volume>24</bibtex:volume>
            <bibtex:number>8</bibtex:number>
            <bibtex:pages>2366-2379</bibtex:pages>
            <bibtex:doi>10.1109/TVCG.2017.2740384</bibtex:doi>
            <bibtex:issn>1077-2626</bibtex:issn>
            <bibtex:month>August</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Sunil</bibtex:first>
                    <bibtex:middle>Kumar</bibtex:middle>
                    <bibtex:last>Yadav</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2018-08-Miquel">
        <bibtex:article>
            <bibtex:title>Miquel Dynamics, Clifford Lattices and the Dimer Model</bibtex:title>
            <bibtex:journal>Letters in Mathematical Physics</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:arxiv>1808.04227</bibtex:arxiv>
            <bibtex:url>https://link.springer.com/article/10.1007/s11005-021-01406-0</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:middle>C</bibtex:middle>
                    <bibtex:last>Affolter</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c02-2018-08-Sigma">
        <bibtex:article>
            <bibtex:title>One-Bit Sigma-Delta Modulation on a Closed Loop</bibtex:title>
            <bibtex:journal>2018 IEEE Statistical Signal Processing Workshop (SSP)</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:url>https://ieeexplore.ieee.org/document/8450721</bibtex:url>
            <bibtex:pages>208--212</bibtex:pages>
            <bibtex:doi>10.1109/SSP.2018.8450721</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Sara</bibtex:first>
                    <bibtex:last>Krause-Solberg</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Olga</bibtex:first>
                    <bibtex:last>Graf</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Krahmer</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a05-2018-08-Shape">
        <bibtex:article>
            <bibtex:title>Shape from Metric</bibtex:title>
            <bibtex:journal>ACM Trans. Graph.</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:volume>37</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>63:1--63:17</bibtex:pages>
            <bibtex:url>http://multires.caltech.edu/pubs/ShapeFromMetric.pdf</bibtex:url>
            <bibtex:doi>10.1145/3197517.3201276</bibtex:doi>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Albert</bibtex:first>
                    <bibtex:last>Chern</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Knöppel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Peter</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2018-07-Variational">
        <bibtex:article>
            <bibtex:title>A Variational Formulation of the BDF2 Method for Metric Gradient Flows</bibtex:title>
            <bibtex:journal>ESAIM: M2AN, Forthcoming article</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:doi>10.1051/m2an/2018045</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:last>Daniel Matthes</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Simon</bibtex:first>
                    <bibtex:last>Plazotta</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2018-02-geodesic">
        <bibtex:article>
            <bibtex:title>Discrete Geodesic Nets for Modeling Developable Surfaces</bibtex:title>
            <bibtex:journal>ACM Trans. Graph.</bibtex:journal>
            <bibtex:volume>37</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:issn>0730-0301</bibtex:issn>
            <bibtex:pages>16:1-16:17</bibtex:pages>
            <bibtex:articleno>16</bibtex:articleno>
            <bibtex:numpages>17</bibtex:numpages>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:doi>10.1145/3180494</bibtex:doi>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:address>New York, NY, USA</bibtex:address>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Rabinovich</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Hoffmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Olga</bibtex:first>
                    <bibtex:last>Sorkine-Hornung</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2018-07-Index_of_Grassmann">
        <bibtex:article>
            <bibtex:title>Index of Grassmann manifolds and orthogonal shadows</bibtex:title>
            <bibtex:journal>Forum Mathematicum</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:volume>30</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:pages>1539--1572</bibtex:pages>
            <bibtex:doi>10.1007/s00454-018-0006-0</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Djordje</bibtex:first>
                    <bibtex:last>Baralić</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Pavle</bibtex:first>
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    <bibtex:entry id="dgd-c02-2018-07-recovery">
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            <bibtex:title>On Recovery Guarantees for One-Bit Compressed Sensing on Manifolds</bibtex:title>
            <bibtex:journal>preprint</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
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    <bibtex:entry id="dgd-a01-2018-06-c-infty">
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            <bibtex:title>$C^\infty$-convergence of conformal mappings for conformally equivalent triangular lattices</bibtex:title>
            <bibtex:journal>Results in Mathematics</bibtex:journal>
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            <bibtex:year>2018</bibtex:year>
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            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:arxiv>1706.09145</bibtex:arxiv>
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    <bibtex:entry id="dgd-c04-2018-05-computational">
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            <bibtex:title>Computational Complexity of the Interleaving Distance</bibtex:title>
            <bibtex:journal>Proceedings of the 34th International Symposium on Computational Geometry (SoCG 2018)</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
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    <bibtex:entry id="dgd-b11-2018-03-Gamma">
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            <bibtex:journal>Communications in Mathematical Physics</bibtex:journal>
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            <bibtex:publisher>Springer</bibtex:publisher>
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    <bibtex:entry id="dgd-a03-2018-03-characterizing">
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            <bibtex:title>Characterizing face and flag vector pairs for polytopes</bibtex:title>
            <bibtex:year>2018</bibtex:year>
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            <bibtex:note>Preprint</bibtex:note>
            <bibtex:arxiv>1803.04801</bibtex:arxiv>
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    <bibtex:entry id="dgd-c02-2018-03-compressed">
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            <bibtex:title>Compressed Sensing for Analog Signals</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>March</bibtex:month>
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            <bibtex:arxiv>1803.04218</bibtex:arxiv>
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    <bibtex:entry id="dgd-b08-2018-03-Continuum">
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            <bibtex:title>Continuum limit and stochastic homogenization of discrete ferromagnetic thin films</bibtex:title>
            <bibtex:journal>Analysis &amp; PDE, (2018), vol. 11, no.2, 499-553.</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
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    <bibtex:entry id="dgd-z02-2018-03-First-Steps">
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            <bibtex:title>First Steps in Non-standard Projective Geometry</bibtex:title>
            <bibtex:journal>Preprint</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
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            <bibtex:arxiv>1804.01850</bibtex:arxiv>
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    <bibtex:entry id="dgd-a03-2018-03-complete">
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            <bibtex:title>The complete enumeration of $4$-polytopes and $3$-spheres with nine vertices</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:arxiv>1803.05205</bibtex:arxiv>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>March</bibtex:month>
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    <bibtex:entry id="dgd-c04-2018-03-using">
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            <bibtex:title>Using persistent homology to reveal hidden covariates in systems governed by the kinetic Ising model</bibtex:title>
            <bibtex:journal>Journal: Phys. Rev. E 97, 032313</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
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                    <bibtex:last>Dunn</bibtex:last>
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                    <bibtex:middle>Bakke</bibtex:middle>
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            <bibtex:journal>Signal Proc. Image Comm.</bibtex:journal>
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            <bibtex:title>A Haar Wavelet-Based Perceptual Similarity Index for Image Quality Assessment</bibtex:title>
            <bibtex:volume>61</bibtex:volume>
            <bibtex:year>2018</bibtex:year>
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    <bibtex:entry id="dgd-a03-2018-2-small-f-vectors">
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            <bibtex:title>Small f-vectors of 3-spheres and of 4-polytopes</bibtex:title>
            <bibtex:journal>Mathematics of Computation</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:arxiv>1610.01028</bibtex:arxiv>
            <bibtex:doi>10.1090/mcom/3300</bibtex:doi>
            <bibtex:volume>87</bibtex:volume>
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                    <bibtex:middle>M.</bibtex:middle>
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    <bibtex:entry id="dgd-a01-2017-abelian-higgs">
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            <bibtex:title>Abelian Higgs vortices and discrete conformal maps</bibtex:title>
            <bibtex:journal>Letters in Mathematical Physics</bibtex:journal>
            <bibtex:volume>108</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>249–260</bibtex:pages>
            <bibtex:year>2018</bibtex:year>
            <bibtex:arxiv>1703.04735</bibtex:arxiv>
            <bibtex:doi>10.1007/s11005-017-1004-5</bibtex:doi>
            <bibtex:publisher>Springer</bibtex:publisher>
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                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
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                    <bibtex:first>Ananth</bibtex:first>
                    <bibtex:last>Sridhar</bibtex:last>
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    <bibtex:entry id="CaP-2018-Bridges">
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            <bibtex:title>Adopt a Polyhedron - A Citizen Art Project in Mathematics</bibtex:title>
            <bibtex:pages>579--584</bibtex:pages>
            <bibtex:booktitle>Proceedings of Bridges 2018: Mathematics, Art, Music, Architecture, Education, Culture</bibtex:booktitle>
            <bibtex:year>2018</bibtex:year>
            <bibtex:isbn>978-1-938664-27-4</bibtex:isbn>
            <bibtex:issn>1099-6702</bibtex:issn>
            <bibtex:publisher>Tessellations Publishing</bibtex:publisher>
            <bibtex:address>Phoenix, Arizona</bibtex:address>
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                <bibtex:person>
                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:middle>Maria</bibtex:middle>
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                    <bibtex:last>Torrence</bibtex:last>
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                    <bibtex:last>Torrence</bibtex:last>
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                    <bibtex:last>S\'equin</bibtex:last>
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    <bibtex:entry id="dgd-a11-2018-algorithms-for">
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            <bibtex:title>Algorithms for Tight Spans and Tropical Linear Spaces</bibtex:title>
            <bibtex:journal>Journal of Symbolic Computation</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:publisher>Elsevier</bibtex:publisher>
            <bibtex:arxiv>1612.03592</bibtex:arxiv>
            <bibtex:note>Proceedings of MEGA 2017</bibtex:note>
            <bibtex:doi>10.1016/j.jsc.2018.06.016</bibtex:doi>
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                    <bibtex:last>Hampe</bibtex:last>
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                    <bibtex:last>Joswig</bibtex:last>
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                    <bibtex:last>Schröter</bibtex:last>
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            <bibtex:title>Aligning principal stress and curvature directions</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:journal>Advances in Architectural Geometry</bibtex:journal>
            <bibtex:publisher>Klein Publishing Ltd</bibtex:publisher>
            <bibtex:pages>34-53</bibtex:pages>
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                    <bibtex:first>Davide</bibtex:first>
                    <bibtex:last>Pellis</bibtex:last>
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                    <bibtex:last>Pottmann</bibtex:last>
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    <bibtex:entry id="dgd-a03-2018-cambrian">
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            <bibtex:title>Cambrian acyclic domains: counting $c$-singletons</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2018</bibtex:year>
            <bibtex:arxiv>1802.07978</bibtex:arxiv>
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                    <bibtex:first>Jean-Philippe</bibtex:first>
                    <bibtex:last>Labbé</bibtex:last>
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                    <bibtex:last>Lange</bibtex:last>
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    <bibtex:entry id="dgd-c01-2018-canonical">
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            <bibtex:title>Canonical Möbius Subdivision</bibtex:title>
            <bibtex:journal>ACM Trans. Graphics (Proc. SIGGRAPH ASIA)</bibtex:journal>
            <bibtex:year>2018</bibtex:year>
            <bibtex:volume>37</bibtex:volume>
            <bibtex:issue>6</bibtex:issue>
            <bibtex:url>http://www.geometrie.tuwien.ac.at/geom/ig/publications/moebiussubdivision/moebiussubdivision.pdf</bibtex:url>
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                    <bibtex:first>Amir</bibtex:first>
                    <bibtex:last>Vaxman</bibtex:last>
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                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Müller</bibtex:last>
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                    <bibtex:first>Ofir</bibtex:first>
                    <bibtex:last>Weber</bibtex:last>
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    <bibtex:entry id="dgd-a11-2018-cluster">
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            <bibtex:title>Cluster partitions and fitness landscapes of the Drosophila fly microbiome</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:arxiv>1809.02533</bibtex:arxiv>
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                    <bibtex:first>Holger</bibtex:first>
                    <bibtex:last>Eble</bibtex:last>
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                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Joswig</bibtex:last>
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                    <bibtex:first>Lisa</bibtex:first>
                    <bibtex:last>Lamberti</bibtex:last>
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                    <bibtex:first>Will</bibtex:first>
                    <bibtex:last>Ludington</bibtex:last>
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    <bibtex:entry id="dgd-c05-2018-combinatorial">
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            <bibtex:title>Combinatorial and Asymptotical Results on the Neighborhood Grid Data Structure</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:url>https://conference.imp.fu-berlin.de/eurocg18/download/paper_30.pdf</bibtex:url>
            <bibtex:journal>Eurographics Conference on Computer Graphics 2018</bibtex:journal>
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                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
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                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
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                    <bibtex:first>Shagnik</bibtex:first>
                    <bibtex:last>Das</bibtex:last>
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    <bibtex:entry id="dgd-c04-2018-computings">
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            <bibtex:title>Computing the interleaving distance is NP-hard</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:arxiv>1811.09165</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:journal>Foundations of Computational Mathematics</bibtex:journal>
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                    <bibtex:first>Håvard</bibtex:first>
                    <bibtex:middle>Bakke</bibtex:middle>
                    <bibtex:last>Bjerkevik</bibtex:last>
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                    <bibtex:first>Magnus</bibtex:first>
                    <bibtex:middle>Bakke</bibtex:middle>
                    <bibtex:last>Botnan</bibtex:last>
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                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Kerber</bibtex:last>
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    <bibtex:entry id="dgd-c01-2018-09-Design">
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    <bibtex:entry id="dgd-c01-2018-08-Designing">
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    <bibtex:entry id="dgd-c01-2018-form">
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            <bibtex:publisher>National Academy of Sciences</bibtex:publisher>
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    <bibtex:entry id="dgd-b11-2018-higher">
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            <bibtex:title>Higher Sobolev Regularity of Convex Integration Solutions in Elasticity: The Dirichlet Problem with Affine Data in int (${K}^{lc}$)</bibtex:title>
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    <bibtex:entry id="dgd-a11-2018-log-barrier">
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    <bibtex:entry id="dgd-cap-2018-creation">
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            <bibtex:title>Math Creation- A Math-Art Competition</bibtex:title>
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    <bibtex:entry id="dgd-c05-2018-mondrian">
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    <bibtex:entry id="dgd-b02-2018-numerical">
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            <bibtex:title>Numerical precession in variational discretizations of the Kepler problem</bibtex:title>
            <bibtex:booktitle>Discrete Mechanics, Geometric Integration and Lie–Butcher Series</bibtex:booktitle>
            <bibtex:publisher>Springer, Cham</bibtex:publisher>
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    <bibtex:entry id="dgd-c03-2018-optimal-approximation">
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            <bibtex:title>Optimal approximation of piecewise smooth functions using deep ReLU neural networks</bibtex:title>
            <bibtex:journal>Neural Networks</bibtex:journal>
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    <bibtex:entry id="dgd-a07-2015-saddle">
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            <bibtex:title>Optimal Triangulation of saddle surfaces</bibtex:title>
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            <bibtex:journal>Beiträge zur Algebra und Geometrie</bibtex:journal>
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    <bibtex:entry id="dgd-a01-2017-discrete-uniformization">
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            <bibtex:title>Discrete Uniformization of Polyhedral Surfaces with Non-positive Curvature and Branched Covers over the Sphere via Hyper-ideal Circle Patterns</bibtex:title>
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            <bibtex:volume>57</bibtex:volume>
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            <bibtex:title>Extension complexity and realization spaces of hypersimplices</bibtex:title>
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    <bibtex:entry id="dgd-b03-finite-size-effects">
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            <bibtex:title>Finite Size Effects for Spacing Distributions in Random Matrix Theory: Circular Ensembles and Riemann Zeros</bibtex:title>
            <bibtex:journal>Studies in Applied Mathematics</bibtex:journal>
            <bibtex:volume>138</bibtex:volume>
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            <bibtex:doi>10.1111/sapm.12160</bibtex:doi>
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                    <bibtex:first>Folkmar</bibtex:first>
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                    <bibtex:first>Peter</bibtex:first>
                    <bibtex:middle>J.</bibtex:middle>
                    <bibtex:last>Forrester</bibtex:last>
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                    <bibtex:first>Anthony</bibtex:first>
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    <bibtex:entry id="dgd-a01-2017-introduction">
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            <bibtex:booktitle>Symmetries and Integrability of Difference Equations: Lecture Notes of the Abecederian of SIDE 12, Montréal 2016</bibtex:booktitle>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:series>CRM Ser. Math. Phys.</bibtex:series>
            <bibtex:title>Introduction to linear and nonlinear integrable theories in discrete complex analysis</bibtex:title>
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    <bibtex:entry id="dgd-c09-2017-learning">
        <bibtex:inproceedings>
            <bibtex:booktitle>IEEE International Conference on Computer Vision (ICCV)</bibtex:booktitle>
            <bibtex:pages>1781--1790</bibtex:pages>
            <bibtex:title>Learning Proximal Operators: Using Denoising Networks for Regularizing Inverse Imaging Problems</bibtex:title>
            <bibtex:url>http://openaccess.thecvf.com/content_ICCV_2017/papers/Meinhardt_Learning_Proximal_Operators_ICCV_2017_paper.pdf</bibtex:url>
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            <bibtex:year>2017</bibtex:year>
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                <bibtex:person>
                    <bibtex:first>Tim</bibtex:first>
                    <bibtex:last>Meinhardt</bibtex:last>
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                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Moeller</bibtex:last>
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                    <bibtex:first>Caner</bibtex:first>
                    <bibtex:last>Hazirbas</bibtex:last>
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                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Cremers</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-4-lipschitz">
        <bibtex:unpublished>
            <bibtex:title>Lipschitz polytopes of posets and permutation statistics</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2017</bibtex:year>
            <bibtex:arxiv>1703.10586</bibtex:arxiv>
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                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
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                    <bibtex:first>Christian</bibtex:first>
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    <bibtex:entry id="dgd-c01-2017-11-Material">
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            <bibtex:title>Material-minimizing forms and structures</bibtex:title>
            <bibtex:journal>ACM Trans. Graphics</bibtex:journal>
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            <bibtex:year>2017</bibtex:year>
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                    <bibtex:last>Kilian</bibtex:last>
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                    <bibtex:first>Davide</bibtex:first>
                    <bibtex:last>Pellis</bibtex:last>
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                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
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                    <bibtex:first>Helmut</bibtex:first>
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    <bibtex:entry id="dgd-a11-2017-matroids">
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            <bibtex:title>Matroids from hypersimplex splits</bibtex:title>
            <bibtex:journal>Journal of Combinatorial Theory, Series A</bibtex:journal>
            <bibtex:volume>151</bibtex:volume>
            <bibtex:pages>254--284</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:publisher>Elsevier</bibtex:publisher>
            <bibtex:doi>10.1016/j.jcta.2017.05.001</bibtex:doi>
            <bibtex:arxiv>1607.06291</bibtex:arxiv>
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                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Joswig</bibtex:last>
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                    <bibtex:first>Benjamin</bibtex:first>
                    <bibtex:last>Schröter</bibtex:last>
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    <bibtex:entry id="sgs-c03-2017-memory-optimal">
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            <bibtex:title>Memory-optimal neural network approximation</bibtex:title>
            <bibtex:booktitle>Wavelets and Sparsity XVII</bibtex:booktitle>
            <bibtex:volume>10394</bibtex:volume>
            <bibtex:pages>103940Q</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:organization>International Society for Optics and Photonics</bibtex:organization>
            <bibtex:url>https://www.math.tu-berlin.de/fileadmin/i26_fg-kutyniok/Kutyniok/Papers/EfficientMemoryDNNs.pdf</bibtex:url>
            <bibtex:doi>10.1117/12.2272490</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Bölcskei</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Philipp</bibtex:first>
                    <bibtex:last>Grohs</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
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                    <bibtex:first>Philipp</bibtex:first>
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    <bibtex:entry id="fdgd-a03-2017-minkowski">
        <bibtex:article>
            <bibtex:title>Minkowski complexes and convex threshold dimension</bibtex:title>
            <bibtex:journal>Journal of Combinatorial Theory, Series A</bibtex:journal>
            <bibtex:volume>151</bibtex:volume>
            <bibtex:pages>202--206</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:publisher>Elsevier</bibtex:publisher>
            <bibtex:url>http://www.sciencedirect.com/science/article/pii/S0097316517300584</bibtex:url>
            <bibtex:arxiv>1607.07814</bibtex:arxiv>
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                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Frick</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-4-ehrhart">
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            <bibtex:title>Mixed Ehrhart polynomials</bibtex:title>
            <bibtex:journal>Electron. J. Combin.</bibtex:journal>
            <bibtex:year>2017</bibtex:year>
            <bibtex:volume>24</bibtex:volume>
            <bibtex:number>Issue 1</bibtex:number>
            <bibtex:pages>Paper #P1.10</bibtex:pages>
            <bibtex:url>http://www.combinatorics.org/ojs/index.php/eljc/article/view/v24i1p10</bibtex:url>
            <bibtex:arxiv>1509.02254</bibtex:arxiv>
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                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Haase</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Martina</bibtex:first>
                    <bibtex:last>Juhnke-Kubitzke</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Thorsten</bibtex:first>
                    <bibtex:last>Theobald</bibtex:last>
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    <bibtex:entry id="dgd-b02-2017-modified">
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            <bibtex:title>Modified equations for variational integrators</bibtex:title>
            <bibtex:journal>Num. Math.</bibtex:journal>
            <bibtex:year>2017</bibtex:year>
            <bibtex:volume>137</bibtex:volume>
            <bibtex:pages>1001--1037</bibtex:pages>
            <bibtex:doi>10.1007/s00211-017-0896-4</bibtex:doi>
            <bibtex:arxiv>1505.05411</bibtex:arxiv>
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                <bibtex:person>
                    <bibtex:first>Mats</bibtex:first>
                    <bibtex:last>Vermeeren</bibtex:last>
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    <bibtex:entry id="dgd-a11-2017-monomial">
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            <bibtex:title>Monomial tropical cones for multicriteria optimization</bibtex:title>
            <bibtex:year>2017</bibtex:year>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:arxiv>1707.09305</bibtex:arxiv>
            <bibtex:author>
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                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Joswig</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Georg</bibtex:first>
                    <bibtex:last>Loho</bibtex:last>
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    <bibtex:entry id="dgd-b02-2017-new-classes">
        <bibtex:article>
            <bibtex:title>New classes of quadratic vector fields admitting integral-preserving Kahan--Hirota--Kimura discretizations</bibtex:title>
            <bibtex:journal>Journal of Physics A: Mathematical and Theoretical</bibtex:journal>
            <bibtex:volume>50</bibtex:volume>
            <bibtex:number>20</bibtex:number>
            <bibtex:pages>205203</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:publisher>IOP Publishing</bibtex:publisher>
            <bibtex:arxiv>1610.03664</bibtex:arxiv>
            <bibtex:doi>10.1088/1751-8121/aa6a0f</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Matteo</bibtex:first>
                    <bibtex:last>Petrera</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>René</bibtex:first>
                    <bibtex:last>Zander</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-4-fvectors">
        <bibtex:unpublished>
            <bibtex:title>On $f$- and $h$-vectors of relative simplicial complexes</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2017</bibtex:year>
            <bibtex:arxiv>1711.02729</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Giulia</bibtex:first>
                    <bibtex:last>Codenotti</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Lukas</bibtex:first>
                    <bibtex:last>Katthän</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-on-degree">
        <bibtex:article>
            <bibtex:title>On degree sequences of undirected, directed, and bidirected graphs</bibtex:title>
            <bibtex:journal>European Journal of Combinatorics</bibtex:journal>
            <bibtex:volume>64</bibtex:volume>
            <bibtex:pages>113--124</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:publisher>Elsevier</bibtex:publisher>
            <bibtex:url>http://www.sciencedirect.com/science/article/pii/S0195669817300409</bibtex:url>
            <bibtex:arxiv>1512.08448</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Laura</bibtex:first>
                    <bibtex:last>Gellert</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
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    <bibtex:entry id="dgd-b02-2017-classification-multi">
        <bibtex:article>
            <bibtex:title>On the classification of multidimensionally consistent 3D maps</bibtex:title>
            <bibtex:journal>Letters in Mathematical Physics</bibtex:journal>
            <bibtex:volume>107</bibtex:volume>
            <bibtex:number>11</bibtex:number>
            <bibtex:pages>2013--2027</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:arxiv>1509.03129</bibtex:arxiv>
            <bibtex:doi>10.1007/s11005-017-0976-5</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Matteo</bibtex:first>
                    <bibtex:last>Petrera</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Yuri</bibtex:first>
                    <bibtex:middle>B</bibtex:middle>
                    <bibtex:last>Suris</bibtex:last>
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    <bibtex:entry id="dgd-b02-2017-construction">
        <bibtex:article>
            <bibtex:title>On the construction of elliptic solutions of integrable birational maps</bibtex:title>
            <bibtex:journal>Experimental Mathematics</bibtex:journal>
            <bibtex:volume>26</bibtex:volume>
            <bibtex:number>3</bibtex:number>
            <bibtex:pages>324--341</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:arxiv>1409.1741</bibtex:arxiv>
            <bibtex:notes>with appendix by Yu.N. Fedorov</bibtex:notes>
            <bibtex:doi>10.1080/10586458.2016.1166354</bibtex:doi>
            <bibtex:publisher>Taylor &amp; Francis</bibtex:publisher>
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                <bibtex:person>
                    <bibtex:first>Matteo</bibtex:first>
                    <bibtex:last>Petrera</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Andreas</bibtex:first>
                    <bibtex:last>Pfadler</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Yuri</bibtex:first>
                    <bibtex:middle>B</bibtex:middle>
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    <bibtex:entry id="dgd-b12-2017-phat">
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            <bibtex:title>Phat-persistent homology algorithms toolbox</bibtex:title>
            <bibtex:journal>J. Symbolic Comput.</bibtex:journal>
            <bibtex:fjournal>Journal of Symbolic Computation</bibtex:fjournal>
            <bibtex:volume>78</bibtex:volume>
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            <bibtex:pages>76--90</bibtex:pages>
            <bibtex:issn>0747-7171</bibtex:issn>
            <bibtex:doi>10.1016/j.jsc.2016.03.008</bibtex:doi>
            <bibtex:url>http://bitbucket.org/phat-code/</bibtex:url>
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                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Bauer</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Kerber</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jan</bibtex:first>
                    <bibtex:last>Reininghaus</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Hubert</bibtex:first>
                    <bibtex:last>Wagner</bibtex:last>
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            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2016-polynomial-partitioning">
        <bibtex:article>
            <bibtex:title>Polynomial partitioning for several sets of varieties</bibtex:title>
            <bibtex:journal>J. Fixed Point Theory Appl.</bibtex:journal>
            <bibtex:volume>19</bibtex:volume>
            <bibtex:year>2017</bibtex:year>
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            <bibtex:arxiv>1601.01629</bibtex:arxiv>
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                    <bibtex:first>Pavle</bibtex:first>
                    <bibtex:middle>V. M.</bibtex:middle>
                    <bibtex:last>Blagojević</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Aleksandra</bibtex:first>
                    <bibtex:middle>S. Dimitrijević</bibtex:middle>
                    <bibtex:last>Blagojević</bibtex:last>
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                    <bibtex:first>Günter</bibtex:first>
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    <bibtex:entry id="dgd-a01-2017-03-quasiconformal">
        <bibtex:article>
            <bibtex:title>Quasiconformal Dilatation of Projective Transformations and Discrete Conformal Maps</bibtex:title>
            <bibtex:journal>Discrete &amp; Computational Geometry</bibtex:journal>
            <bibtex:volume>57</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>305--317</bibtex:pages>
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            <bibtex:arxiv>1505.01341</bibtex:arxiv>
            <bibtex:publisher>Springer</bibtex:publisher>
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                <bibtex:person>
                    <bibtex:first>Stefan</bibtex:first>
                    <bibtex:last>Born</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrike</bibtex:first>
                    <bibtex:last>Bücking</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Boris</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-realizability">
        <bibtex:article>
            <bibtex:title>Realizability and Inscribability for Simplicial Polytopes via Nonlinear Optimization</bibtex:title>
            <bibtex:journal>Mathematical Programming</bibtex:journal>
            <bibtex:volume>166</bibtex:volume>
            <bibtex:number>1-2</bibtex:number>
            <bibtex:pages>273--295</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
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            <bibtex:arxiv>1508.02531</bibtex:arxiv>
            <bibtex:doi>10.1007/s10107-017-1120-0</bibtex:doi>
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                <bibtex:person>
                    <bibtex:first>Moritz</bibtex:first>
                    <bibtex:last>Firsching</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-02-reflection">
        <bibtex:article>
            <bibtex:title>Reflection groups, reflection arrangements, and invariant real varieties</bibtex:title>
            <bibtex:journal>Proceedings of the American Mathematical Society</bibtex:journal>
            <bibtex:year>2017</bibtex:year>
            <bibtex:doi>10.1090/proc/13821</bibtex:doi>
            <bibtex:url>http://www.ams.org/journals/proc/0000-000-00/S0002-9939-2017-13821-0/home.html</bibtex:url>
            <bibtex:arxiv>1602.06732</bibtex:arxiv>
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                <bibtex:person>
                    <bibtex:first>Tobias</bibtex:first>
                    <bibtex:last>Friedl</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Cordian</bibtex:first>
                    <bibtex:last>Riener</bibtex:last>
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                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
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    <bibtex:entry id="dgd-c01-2017-regular">
        <bibtex:article>
            <bibtex:title>Regular meshes from polygonal patterns</bibtex:title>
            <bibtex:journal>ACM Transactions on Graphics (TOG)</bibtex:journal>
            <bibtex:volume>36</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>113</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
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            <bibtex:doi>10.1145/3072959.3073593</bibtex:doi>
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                <bibtex:person>
                    <bibtex:first>Amir</bibtex:first>
                    <bibtex:last>Vaxman</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Müller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ofir</bibtex:first>
                    <bibtex:last>Weber</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-simple-polytopes-I">
        <bibtex:article>
            <bibtex:title>Simple polytopes without small separators</bibtex:title>
            <bibtex:journal>Israel Journal of Mathematics</bibtex:journal>
            <bibtex:volume>221</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>731--739</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:arxiv>1510.00511</bibtex:arxiv>
            <bibtex:doi>10.1007/s11856-017-1572-1</bibtex:doi>
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                <bibtex:person>
                    <bibtex:first>Lauri</bibtex:first>
                    <bibtex:last>Loiskekoski</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M</bibtex:middle>
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    <bibtex:entry id="dgd-a03-2017-8-simple-polytopes">
        <bibtex:unpublished>
            <bibtex:title>Simple polytopes without small separators, II: Thurston's bound</bibtex:title>
            <bibtex:note>Preprint, Israel J. Math., to appear</bibtex:note>
            <bibtex:arxiv>1708.06718</bibtex:arxiv>
            <bibtex:year>2017</bibtex:year>
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                <bibtex:person>
                    <bibtex:first>Lauri</bibtex:first>
                    <bibtex:last>Loiskekoski</bibtex:last>
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                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
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    <bibtex:entry id="dgd-a01-2017-hyperbolic">
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            <bibtex:title>The hyperbolic geometry of Markov's theorem on Diophantine approximation and quadratic forms</bibtex:title>
            <bibtex:journal>Enseign. Math.</bibtex:journal>
            <bibtex:fjournal>L'Enseignement Math\'{e}matique</bibtex:fjournal>
            <bibtex:volume>63</bibtex:volume>
            <bibtex:year>2017</bibtex:year>
            <bibtex:number>3-4</bibtex:number>
            <bibtex:pages>333--373</bibtex:pages>
            <bibtex:issn>0013-8584</bibtex:issn>
            <bibtex:mrclass>11J06 (30F45 32G15)</bibtex:mrclass>
            <bibtex:mrnumber>3852175</bibtex:mrnumber>
            <bibtex:doi>10.4171/LEM/63-3/4-5</bibtex:doi>
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                <bibtex:person>
                    <bibtex:first>B.</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
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    <bibtex:entry id="dgd-c04-2017-morse">
        <bibtex:article>
            <bibtex:title>The Morse theory of Čech and Delaunay complexes</bibtex:title>
            <bibtex:journal>Transactions of the American Mathematical Society</bibtex:journal>
            <bibtex:volume>369</bibtex:volume>
            <bibtex:number>5</bibtex:number>
            <bibtex:pages>3741--3762</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:arxiv>1312.1231</bibtex:arxiv>
            <bibtex:doi>10.1090/tran/6991</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Bauer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Herbert</bibtex:first>
                    <bibtex:last>Edelsbrunner</bibtex:last>
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        </bibtex:article>
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    <bibtex:entry id="dgd-b08-zak">
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            <bibtex:title>The Zak transform on strongly proper G-spaces and its applications</bibtex:title>
            <bibtex:journal>Journal of the London Math. Society</bibtex:journal>
            <bibtex:volume>97</bibtex:volume>
            <bibtex:pages>47-76</bibtex:pages>
            <bibtex:doi>10.1112/jlms.12097</bibtex:doi>
            <bibtex:year>2017</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>D.</bibtex:first>
                    <bibtex:last>Jüstel</bibtex:last>
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    <bibtex:entry id="dgd-a03-2014-08-theta">
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            <bibtex:title>Theta rank, levelness, and matroid minors</bibtex:title>
            <bibtex:year>2017</bibtex:year>
            <bibtex:journal>J. Combin. Theory Ser. B</bibtex:journal>
            <bibtex:volume>123</bibtex:volume>
            <bibtex:pages>1–31</bibtex:pages>
            <bibtex:arxiv>1408.1262</bibtex:arxiv>
            <bibtex:doi>10.1016/j.jctb.2016.11.002</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Francesco</bibtex:first>
                    <bibtex:last>Grande</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
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        </bibtex:article>
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    <bibtex:entry id="dgd-a11-2017-tropical-computations">
        <bibtex:incollection>
            <bibtex:title>Tropical computations in polymake</bibtex:title>
            <bibtex:booktitle>Algorithmic and experimental methods in algebra, geometry, and number theory</bibtex:booktitle>
            <bibtex:pages>361--385</bibtex:pages>
            <bibtex:publisher>Springer, Cham</bibtex:publisher>
            <bibtex:year>2017</bibtex:year>
            <bibtex:mrclass>14T05 (14Q15 52B40)</bibtex:mrclass>
            <bibtex:mrnumber>3792732</bibtex:mrnumber>
            <bibtex:arxiv>1612.02581</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Simon</bibtex:first>
                    <bibtex:last>Hampe</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Joswig</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>Gebhard</bibtex:first>
                    <bibtex:last>Böckle</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfram</bibtex:first>
                    <bibtex:last>Decker</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gunter</bibtex:first>
                    <bibtex:last>Malle</bibtex:last>
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    <bibtex:entry id="dgd-c05-2017-turing-like">
        <bibtex:inproceedings>
            <bibtex:title>Turing-Like Patterns Revisited: A Peek Into The Third Dimension</bibtex:title>
            <bibtex:pages>415--418</bibtex:pages>
            <bibtex:booktitle>Proceedings of Bridges 2017: Mathematics, Art, Music, Architecture, Education, Culture</bibtex:booktitle>
            <bibtex:year>2017</bibtex:year>
            <bibtex:isbn>978-1-938664-22-9</bibtex:isbn>
            <bibtex:issn>1099-6702</bibtex:issn>
            <bibtex:publisher>Tessellations Publishing</bibtex:publisher>
            <bibtex:address>Phoenix, Arizona</bibtex:address>
            <bibtex:url>http://archive.bridgesmathart.org/2017/bridges2017-415.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:last>David Swart</bibtex:last>
                    <bibtex:lineage>Carlo H. S\'equin</bibtex:lineage>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Krist\'of</bibtex:first>
                    <bibtex:last>Fenyvesi</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-Tverberg">
        <bibtex:unpublished>
            <bibtex:title>Tverberg-type theorems for matroids: A counterexample and a proof</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2017</bibtex:year>
            <bibtex:arxiv>1705.03624</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Pavle</bibtex:first>
                    <bibtex:middle>V. M.</bibtex:middle>
                    <bibtex:last>Blagojević</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Albert</bibtex:first>
                    <bibtex:last>Haase</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
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    <bibtex:entry id="dgd-a03-2017-4-poset">
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            <bibtex:title>Two double poset polytopes</bibtex:title>
            <bibtex:journal>SIAM Journal on Discrete Mathematics</bibtex:journal>
            <bibtex:volume>31</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>2378--2413</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:publisher>SIAM</bibtex:publisher>
            <bibtex:url>http://epubs.siam.org/doi/10.1137/16M1091800</bibtex:url>
            <bibtex:arxiv>1606.04938</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Thomas</bibtex:first>
                    <bibtex:last>Chappell</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tobias</bibtex:first>
                    <bibtex:last>Friedl</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
                </bibtex:person>
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        </bibtex:article>
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    <bibtex:entry id="dgd-a03-2017-4-variational-symmetries">
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            <bibtex:title>Variational symmetries and pluri-Lagrangian systems in classical mechanics</bibtex:title>
            <bibtex:journal>Journal of Nonlinear Mathematical Physics</bibtex:journal>
            <bibtex:volume>24</bibtex:volume>
            <bibtex:number>sup1</bibtex:number>
            <bibtex:pages>121--145</bibtex:pages>
            <bibtex:year>2017</bibtex:year>
            <bibtex:publisher>Taylor &amp; Francis</bibtex:publisher>
            <bibtex:arxiv>1710.01526</bibtex:arxiv>
            <bibtex:doi>10.1080/14029251.2017.1418058</bibtex:doi>
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                <bibtex:person>
                    <bibtex:first>Matteo</bibtex:first>
                    <bibtex:last>Petrera</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Yuri</bibtex:first>
                    <bibtex:middle>B</bibtex:middle>
                    <bibtex:last>Suris</bibtex:last>
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    <bibtex:entry id="dgd-a05-2016-discrete">
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            <bibtex:title>Discrete minimal surfaces: critical points of the area functional from integrable systems</bibtex:title>
            <bibtex:journal>International Mathematics Research Notices</bibtex:journal>
            <bibtex:volume>2018</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:pages>1808--1845</bibtex:pages>
            <bibtex:year>2016</bibtex:year>
            <bibtex:publisher>Oxford University Press</bibtex:publisher>
            <bibtex:arxiv>1510.08788</bibtex:arxiv>
            <bibtex:month>December</bibtex:month>
            <bibtex:doi>10.1093/imrn/rnw267</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Wai</bibtex:first>
                    <bibtex:middle>Yeung</bibtex:middle>
                    <bibtex:last>Lam</bibtex:last>
                </bibtex:person>
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        </bibtex:article>
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    <bibtex:entry id="dgd-b09-2016-12-high">
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            <bibtex:title>High-frequency limit of non-autonomous gradient flows of functionals with time-periodic forcing</bibtex:title>
            <bibtex:journal>Journal of Differential Equations, Vol. 261, Issue 12, 15 December 2016, Pages 6806-6855</bibtex:journal>
            <bibtex:year>2016</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:doi>10.1016/j.jde.2016.09.003</bibtex:doi>
            <bibtex:author>
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                    <bibtex:first>Simon</bibtex:first>
                    <bibtex:last>Plazotta</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jonathan</bibtex:first>
                    <bibtex:last>Zinsl</bibtex:last>
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    <bibtex:entry id="dgd-c04-2017-11-persistence">
        <bibtex:unpublished>
            <bibtex:title>Persistence Diagrams as Diagrams: A Categorification of the Stability Theorem</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2016</bibtex:year>
            <bibtex:month>November</bibtex:month>
            <bibtex:arxiv>1610.10085</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Bauer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Lesnick</bibtex:last>
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    <bibtex:entry id="dgd-b08-2016-10-first_word_of_title">
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            <bibtex:title>Crystalline Motion of Interfaces Between Patterns</bibtex:title>
            <bibtex:journal>Journal of Statistical Physics October 2016, Volume 165, Issue 2, pp 274–319</bibtex:journal>
            <bibtex:year>2016</bibtex:year>
            <bibtex:month>October</bibtex:month>
            <bibtex:url>https://link.springer.com/article/10.1007/s10955-016-1609-6</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:middle>Cicalese</bibtex:middle>
                    <bibtex:last>A. Braides</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>N.K.</bibtex:first>
                    <bibtex:last>Yip</bibtex:last>
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    <bibtex:entry id="dgd-a02-2016-09-Lax">
        <bibtex:article>
            <bibtex:title>A $2 \times 2$ Lax Representation, Associated Family, and Bäcklund Transformation for Circular K-Nets</bibtex:title>
            <bibtex:journal>Discrete &amp; Computational Geometry</bibtex:journal>
            <bibtex:year>2016</bibtex:year>
            <bibtex:month>September</bibtex:month>
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            <bibtex:volume>56</bibtex:volume>
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            <bibtex:arxiv>1511.06123</bibtex:arxiv>
            <bibtex:journal>Theoretical and Applied Mechanics</bibtex:journal>
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                    <bibtex:first>G.</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Ma</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>P.</bibtex:first>
                    <bibtex:last>Petersen</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c04-2015-volume">
        <bibtex:article>
            <bibtex:journal>Advances in Mathematics</bibtex:journal>
            <bibtex:note>accepted</bibtex:note>
            <bibtex:title>Approximation and convergence of the intrinsic volume</bibtex:title>
            <bibtex:year>2015</bibtex:year>
            <bibtex:preprint>http://pub.ist.ac.at/~edels/Papers/2014-J-06-FirstIntVolume.pdf</bibtex:preprint>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Herbert</bibtex:first>
                    <bibtex:last>Edelsbrunner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Pausinger</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a09-2015-architectural">
        <bibtex:article>
            <bibtex:title>Architectural Geometry</bibtex:title>
            <bibtex:journal>Computers and Graphics</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:volume>47</bibtex:volume>
            <bibtex:pages>145-164</bibtex:pages>
            <bibtex:url>http://www.geometrie.tugraz.at/wallner/survey.pdf</bibtex:url>
            <bibtex:doi>10.1016/j.cag.2014.11.002</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Eigensatz</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Amir</bibtex:first>
                    <bibtex:last>Vaxman</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2015-cayley">
        <bibtex:article>
            <bibtex:title>Cayley-Bacharach Formulas</bibtex:title>
            <bibtex:journal>The American Mathematical Monthly, 122(9):845--854</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:abstract>The Cayley-Bacharach Theorem states that all cubic curves through eight given points in the plane also pass through a unique ninth point. We write that point as an explicit rational function in the other eight.</bibtex:abstract>
            <bibtex:arxiv>1405.6438</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Jürgen</bibtex:first>
                    <bibtex:middle>Richter-Gebert</bibtex:middle>
                    <bibtex:last>Qingchun Ren</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Bernd</bibtex:first>
                    <bibtex:last>Sturmfels</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a10-2015-08-classification">
        <bibtex:article>
            <bibtex:title>Classification of edges using compactly supported shearlets</bibtex:title>
            <bibtex:journal>Applied and Computational Harmonic Analysis</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:doi>10.1016/j.acha.2015.08.006</bibtex:doi>
            <bibtex:arxiv>1411.5657</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Philipp</bibtex:first>
                    <bibtex:last>Petersen</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c07-2015-close">
        <bibtex:article>
            <bibtex:title>Close-to-conformal deformations of volumes</bibtex:title>
            <bibtex:journal>ACM Transactions on Graphics</bibtex:journal>
            <bibtex:volume>34</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>56</bibtex:pages>
            <bibtex:year>2015</bibtex:year>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:last>Chern</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>U.</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>P.</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2016-02-hadwiger">
        <bibtex:unpublished>
            <bibtex:title>Combinatorial positivity of translation-invariant valuations and a discrete Hadwiger theorem</bibtex:title>
            <bibtex:year>2015</bibtex:year>
            <bibtex:journal>J. Eur. Math. Soc. (JEMS)</bibtex:journal>
            <bibtex:note>accepted for publication, preprint on arxiv</bibtex:note>
            <bibtex:arxiv>1505.07440</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Katharina</bibtex:first>
                    <bibtex:last>Jochemko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Raman</bibtex:first>
                    <bibtex:last>Sanyal</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2015-moebius">
        <bibtex:article>
            <bibtex:title>Conformal mesh deformations with Möbius transformations</bibtex:title>
            <bibtex:journal>ACM Trans. Graphics</bibtex:journal>
            <bibtex:volume>34</bibtex:volume>
            <bibtex:xxnumber>4</bibtex:xxnumber>
            <bibtex:pages>$\#$ 55, 1--11</bibtex:pages>
            <bibtex:year>2015</bibtex:year>
            <bibtex:note>Proc. SIGGRAPH</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Amir</bibtex:first>
                    <bibtex:last>Vaxman</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Müller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ofir</bibtex:first>
                    <bibtex:last>Weber</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2015-conformal-mesh">
        <bibtex:article>
            <bibtex:title>Conformal mesh deformations with Möbius transformations</bibtex:title>
            <bibtex:journal>ACM Transactions on Graphics (TOG)</bibtex:journal>
            <bibtex:volume>34</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>55</bibtex:pages>
            <bibtex:year>2015</bibtex:year>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:url>http://www.geometrie.tuwien.ac.at/geom/ig/publications/2015/conformal2015/conformal2015.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Amir</bibtex:first>
                    <bibtex:last>Vaxman</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Müller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ofir</bibtex:first>
                    <bibtex:last>Weber</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2015-convergence">
        <bibtex:article>
            <bibtex:title>Convergence of a Fully Discrete Variational Scheme for a Thin Film Equation</bibtex:title>
            <bibtex:journal>Radon Series on Computational and Applied Mathematics</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:arxiv>1509.01513</bibtex:arxiv>
            <bibtex:note>accepted</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Horst</bibtex:first>
                    <bibtex:last>Osberger</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Matthes</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b04-2015-Dirac">
        <bibtex:article>
            <bibtex:title>Dirac Structures in Vakonomic Mechanics</bibtex:title>
            <bibtex:journal>J. Geom. Phys.</bibtex:journal>
            <bibtex:note>accepted</bibtex:note>
            <bibtex:year>2015</bibtex:year>
            <bibtex:arxiv>1405.5394</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Fernando</bibtex:first>
                    <bibtex:last>Jiménez</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Hiroaki</bibtex:first>
                    <bibtex:last>Yoshimura</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a11-2015-ideal">
        <bibtex:Article>
            <bibtex:title>Discrete conformal maps and ideal hyperbolic polyhedra</bibtex:title>
            <bibtex:journal>Geom. Topol.</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:volume>19</bibtex:volume>
            <bibtex:issue>4</bibtex:issue>
            <bibtex:pages>2155-2215</bibtex:pages>
            <bibtex:doi>10.2140/gt.2015.19.2155</bibtex:doi>
            <bibtex:arxiv>1005.2698</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>U.</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>B.</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:Article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2014-10">
        <bibtex:article>
            <bibtex:title>Discrete line complexes and integrable evolution of minors</bibtex:title>
            <bibtex:journal>Proc. Royal Soc. A</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:volume>471</bibtex:volume>
            <bibtex:number>2175</bibtex:number>
            <bibtex:pages>23 pp.</bibtex:pages>
            <bibtex:doi>10.1098/rspa.2014.0819</bibtex:doi>
            <bibtex:arxiv>1410.5794</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>W.</bibtex:first>
                    <bibtex:last>Schief</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2014-03">
        <bibtex:article>
            <bibtex:title>Discrete pluriharmonic functions as solutions of linear pluri-Lagrangian systems</bibtex:title>
            <bibtex:journal>Commun. Math. Phys.</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:volume>336</bibtex:volume>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>199--215</bibtex:pages>
            <bibtex:arxiv>1403.2876</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Yu.</bibtex:first>
                    <bibtex:middle>B.</bibtex:middle>
                    <bibtex:last>Suris</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2015-11-uniformization">
        <bibtex:unpublished>
            <bibtex:title>Discrete uniformization of finite branched covers over the Riemann sphere via hyper-ideal circle patterns</bibtex:title>
            <bibtex:year>2015</bibtex:year>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>1510.04053</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>N.</bibtex:first>
                    <bibtex:last>Dimitrov</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>S.</bibtex:first>
                    <bibtex:last>Sechelmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2015-domain">
        <bibtex:article>
            <bibtex:title>Domain formation in magnetic polymer composites: an approach via stochastic homogenization</bibtex:title>
            <bibtex:journal>Archive for Rational Mechanics and Analysis</bibtex:journal>
            <bibtex:volume>218</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>945--984</bibtex:pages>
            <bibtex:doi>10.1007/s00205-015-0873-y</bibtex:doi>
            <bibtex:year>2015</bibtex:year>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Roberto</bibtex:first>
                    <bibtex:last>Alicandro</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marco</bibtex:first>
                    <bibtex:last>Cicalese</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Matthias</bibtex:first>
                    <bibtex:last>Ruf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2014-02">
        <bibtex:article>
            <bibtex:title>Dyck path triangulations and extendability</bibtex:title>
            <bibtex:journal>Journal of Combinatorial Theory, Series A</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:volume>131</bibtex:volume>
            <bibtex:number>0</bibtex:number>
            <bibtex:pages>187-208</bibtex:pages>
            <bibtex:arxiv>1402.5111</bibtex:arxiv>
            <bibtex:url>http://www.sciencedirect.com/science/article/pii/S009731651400140X</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Cesar</bibtex:first>
                    <bibtex:last>Ceballos</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Arnau</bibtex:first>
                    <bibtex:last>Padrol</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Camilo</bibtex:first>
                    <bibtex:last>Sarmiento</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2014-08">
        <bibtex:article>
            <bibtex:journal>Experimental Math.</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:arxiv>1408.0688</bibtex:arxiv>
            <bibtex:doi>10.1080/10586458.2015.1015084</bibtex:doi>
            <bibtex:title>Enumeration of neighborly polytopes and oriented matroids</bibtex:title>
            <bibtex:volume>24</bibtex:volume>
            <bibtex:pages>489-505</bibtex:pages>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Hiroyuki</bibtex:first>
                    <bibtex:last>Miyata</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Arnau</bibtex:first>
                    <bibtex:last>Padrol</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-B09-2015-chemotaxis">
        <bibtex:article>
            <bibtex:title>Exponential Convergence to Equilibrium in a Coupled Gradient Flow System Modelling Chemotaxis</bibtex:title>
            <bibtex:journal>Analysis &amp; PDE</bibtex:journal>
            <bibtex:volume>8</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>425-466</bibtex:pages>
            <bibtex:arxiv>1310.3977</bibtex:arxiv>
            <bibtex:year>2015</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Jonathan</bibtex:first>
                    <bibtex:last>Zinsl</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Matthes</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2015-Frustrated">
        <bibtex:article>
            <bibtex:title>Frustrated ferromagnetic spin chains: a variational approach to chirality transitions</bibtex:title>
            <bibtex:journal>Journal of Nonlinear Science, 25(291-313)</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Cicalese</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Solombrino</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b04-2015-Hamilton">
        <bibtex:article>
            <bibtex:title>Hamilton-Dirac systems for charged particles in gauge fields</bibtex:title>
            <bibtex:journal>J. Geom. Phys., 94:35-49</bibtex:journal>
            <bibtex:year>2015</bibtex:year>
            <bibtex:arxiv>1410.3249</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Jiménez</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2015-Hyper">
        <bibtex:article>
            <bibtex:doi>10.1007/s00025-015-0453-3</bibtex:doi>
            <bibtex:issn>1422-6383</bibtex:issn>
            <bibtex:journal>Results in Mathematics</bibtex:journal>
            <bibtex:keywords>52C26; 52A55; 57M50; 52C25; Hyper-ideal circle pattern; cell complex; hyper-ideal tetrahedron; hyperbolic volume; variational principle</bibtex:keywords>
            <bibtex:language>English</bibtex:language>
            <bibtex:pages>1-45</bibtex:pages>
            <bibtex:publisher>Springer Basel</bibtex:publisher>
            <bibtex:title>Hyper-ideal Circle Patterns with Cone Singularities</bibtex:title>
            <bibtex:year>2015</bibtex:year>
            <bibtex:arxiv>1406.6741</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>N.</bibtex:first>
                    <bibtex:last>Dimitrov</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a12-2015-ideal">
        <bibtex:ARTICLE>
            <bibtex:doi>10.1098/rspa.2015.0254</bibtex:doi>
            <bibtex:title>Ideal geometry of periodic entanglements</bibtex:title>
            <bibtex:volume>471</bibtex:volume>
            <bibtex:number>2181</bibtex:number>
            <bibtex:year>2015</bibtex:year>
            <bibtex:journal>P. R. Soc. A</bibtex:journal>
            <bibtex:pages>2015.0254</bibtex:pages>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Myfanwy</bibtex:first>
                    <bibtex:middle>E.</bibtex:middle>
                    <bibtex:last>Evans</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Vanessa</bibtex:first>
                    <bibtex:last>Robins</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Stephen</bibtex:first>
                    <bibtex:last>Hyde</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:ARTICLE>
    </bibtex:entry>

    <bibtex:entry id="dgd-c04-2015">
        <bibtex:article>
            <bibtex:citeulike-article-id>13591814</bibtex:citeulike-article-id>
            <bibtex:citeulike-linkout-0>http://jocg.org/index.php/jocg/article/view/205</bibtex:citeulike-linkout-0>
            <bibtex:journal>Journal of Computational Geometry</bibtex:journal>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>162--191</bibtex:pages>
            <bibtex:posted-at>2015-04-25 20:42:42</bibtex:posted-at>
            <bibtex:priority>2</bibtex:priority>
            <bibtex:title>Induced matchings and the algebraic stability of persistence barcodes</bibtex:title>
            <bibtex:url>http://jocg.org/index.php/jocg/article/view/205</bibtex:url>
            <bibtex:volume>6</bibtex:volume>
            <bibtex:year>2015</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Bauer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Lesnick</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2015-interactive">
        <bibtex:article>
            <bibtex:title>Interactive design of developable surfaces</bibtex:title>
            <bibtex:journal>ACM Trans. Graphics</bibtex:journal>
            <bibtex:note>accepted</bibtex:note>
            <bibtex:year>2015</bibtex:year>
            <bibtex:preprint>http://www.geometrie.tugraz.at/wallner/abw.pdf</bibtex:preprint>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Chengcheng</bibtex:first>
                    <bibtex:last>Tang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Pengbo</bibtex:first>
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    <bibtex:entry id="dgd-b09-2015-fourth-order">
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            <bibtex:title>New developments on the Geometric Nonholonomic Integrator</bibtex:title>
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            <bibtex:title>Non-Hermitian propagation of Hagedorn wavepackets</bibtex:title>
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    <bibtex:entry id="dgd-b04-2015-Euler">
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            <bibtex:title>On the discretization of the Euler-Poincaré-Suslov equations in $SO(3)$</bibtex:title>
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            <bibtex:volume>34</bibtex:volume>
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            <bibtex:booktitle>Topological and Statistical Methods for Complex Data</bibtex:booktitle>
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                    <bibtex:first>Valerio</bibtex:first>
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                    <bibtex:last>Janine Bennet</bibtex:last>
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            <bibtex:title>S-conical minimal surfaces. Towards a unified theory of discrete minimal surfaces.</bibtex:title>
            <bibtex:year>2015</bibtex:year>
            <bibtex:dgdid>199</bibtex:dgdid>
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    <bibtex:entry id="dgd-c01-2015-semi-discrete">
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            <bibtex:title>Semi-discrete constant mean curvature surfaces</bibtex:title>
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            <bibtex:volume>279</bibtex:volume>
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            <bibtex:year>2015</bibtex:year>
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            <bibtex:title>The asymptotic behaviour of the discrete holomorphic map $Z^a$ via the Riemann-Hilbert method</bibtex:title>
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            <bibtex:arxiv>1209.5712</bibtex:arxiv>
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                    <bibtex:first>Benjamin</bibtex:first>
                    <bibtex:last>Nill</bibtex:last>
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            <bibtex:title>Touch und Tablet: Stationen einer Designstudie</bibtex:title>
            <bibtex:journal>Heintz, G., Pinkernell, G., Schacht, F. (Hrsg.): Digitale Werkzeuge für den Mathematikunterricht. Festschrift für Hans-Jürgen Elschenbroich</bibtex:journal>
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                    <bibtex:first>Jürgen</bibtex:first>
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            <bibtex:journal>Calculus of Variations and Partial Differential Equations</bibtex:journal>
            <bibtex:arxiv>1409.6520</bibtex:arxiv>
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                    <bibtex:first>Jonathan</bibtex:first>
                    <bibtex:last>Zinsl</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Matthes</bibtex:last>
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            <bibtex:title>Tropicalizing the simplex algorithm</bibtex:title>
            <bibtex:journal>SIAM Journal on Discrete Mathematics</bibtex:journal>
            <bibtex:volume>29</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>751--795</bibtex:pages>
            <bibtex:year>2015</bibtex:year>
            <bibtex:publisher>SIAM</bibtex:publisher>
            <bibtex:doi>10.1137/130936464</bibtex:doi>
            <bibtex:arxiv>1308.0454</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Xavier</bibtex:first>
                    <bibtex:last>Allamigeon</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Pascal</bibtex:first>
                    <bibtex:last>Benchimol</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Stéphane</bibtex:first>
                    <bibtex:last>Gaubert</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Joswig</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2015-Twisted">
        <bibtex:unpublished>
            <bibtex:title>Twisted x-rays: incoming waveforms yielding discrete diffraction patterns for helical structures</bibtex:title>
            <bibtex:arxiv>1506.04240</bibtex:arxiv>
            <bibtex:year>2015</bibtex:year>
            <bibtex:note></bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:last>G. Friesecke</bibtex:last>
                    <bibtex:lineage>R. D. James</bibtex:lineage>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>D.</bibtex:first>
                    <bibtex:last>Jüstel</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="A03-AdiprasitoPadrolTheran">
        <bibtex:article>
            <bibtex:journal>Discrete Comput. Geom.</bibtex:journal>
            <bibtex:pages>412-431</bibtex:pages>
            <bibtex:title>Universality theorems for inscribed polytopes and Delaunay triangulations</bibtex:title>
            <bibtex:volume>54</bibtex:volume>
            <bibtex:year>2015</bibtex:year>
            <bibtex:arxiv>1406.7831</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Karim</bibtex:first>
                    <bibtex:last>Adiprasito</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Arnau</bibtex:first>
                    <bibtex:last>Padrol</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Louis</bibtex:first>
                    <bibtex:last>Theran</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b07-2013-07-variational">
        <bibtex:incollection>
            <bibtex:title>Variational symmetries and pluri-Lagrangian systems</bibtex:title>
            <bibtex:booktitle>Dynamical Systems, Number Theory and Applications: A Festschrift in Honor of Professor Armin Leutbecher's 80th Birthday</bibtex:booktitle>
            <bibtex:publisher>World Scientific</bibtex:publisher>
            <bibtex:address>Singapore</bibtex:address>
            <bibtex:year>2015</bibtex:year>
            <bibtex:arxiv>1307.2639</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Yu.</bibtex:first>
                    <bibtex:middle>B.</bibtex:middle>
                    <bibtex:last>Suris</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>Th.</bibtex:first>
                    <bibtex:last>Hagen</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Rupp</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Scheurle</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:incollection>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2014-08">
        <bibtex:article>
            <bibtex:title>Discrete Riemann surfaces: linear discretization and its convergence</bibtex:title>
            <bibtex:journal>J. reine und angew. Math.</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>October</bibtex:month>
            <bibtex:doi>10.1515/crelle-2014-0065</bibtex:doi>
            <bibtex:arxiv>1210.0561</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Mikhail</bibtex:first>
                    <bibtex:last>Skopenkov</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-2014-09">
        <bibtex:inproceedings>
            <bibtex:title>Surface panelization using periodic conformal maps</bibtex:title>
            <bibtex:booktitle>Advances in Architectural Geometry 2014</bibtex:booktitle>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:note>Best Paper Award</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Thilo</bibtex:first>
                    <bibtex:last>Rörig</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Stefan</bibtex:first>
                    <bibtex:last>Sechelmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Agata</bibtex:first>
                    <bibtex:last>Kycia</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Moritz</bibtex:first>
                    <bibtex:last>Fleischmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>Philippe</bibtex:first>
                    <bibtex:last>Block</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jan</bibtex:first>
                    <bibtex:last>Knippers</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Niloy</bibtex:first>
                    <bibtex:last>Mitra</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wenping</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-b06-2014-08">
        <bibtex:article>
            <bibtex:title>Quasi-classical description of molecular dynamics based on Egorov's theorem</bibtex:title>
            <bibtex:journal>The Journal of Chemical Physics</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:volume>141</bibtex:volume>
            <bibtex:number>5</bibtex:number>
            <bibtex:eid>054104</bibtex:eid>
            <bibtex:doi>10.1063/1.4891517</bibtex:doi>
            <bibtex:arxiv>1405.7355</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Keller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Caroline</bibtex:first>
                    <bibtex:last>Lasser</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a10-2014-06">
        <bibtex:unpublished>
            <bibtex:title>$\alpha$-Molecules</bibtex:title>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:arxiv>1407.4424</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Philipp</bibtex:first>
                    <bibtex:last>Grohs</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sandra</bibtex:first>
                    <bibtex:last>Keiper</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Schäfer</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b04-2014-07">
        <bibtex:unpublished>
            <bibtex:title>A methodology for obtaining asymptotic estimates for the exponentially small splitting of separatrices to whiskered tori with quadratic frequencies</bibtex:title>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:arxiv>1407.6524</bibtex:arxiv>
            <bibtex:note>To appear in Research Perspectives CRM Barcelona</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:last>Delshams</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Gonchenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>P.</bibtex:first>
                    <bibtex:last>Gutiérrez</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-xxx-2014-07">
        <bibtex:article>
            <bibtex:title>Kinematics of Expansive Planar Periodic Mechanisms</bibtex:title>
            <bibtex:journal>Advances in Robot Kinematics (ARK'14)</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:dgdid>53</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/53</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ciprian</bibtex:first>
                    <bibtex:middle>S.</bibtex:middle>
                    <bibtex:last>Borcea</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ileana</bibtex:first>
                    <bibtex:last>Streinu</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b04-2014-07-b">
        <bibtex:unpublished>
            <bibtex:title>On dynamics and bifurcations of area-preserving maps with homoclinic tangencies</bibtex:title>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:note>Submitted to Nonlinearity</bibtex:note>
            <bibtex:arxiv>1407.5473</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:last>Delshams</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Gonchenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>S.</bibtex:first>
                    <bibtex:last>Gonchenko</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a10-2014-regularization">
        <bibtex:unpublished>
            <bibtex:title>Regularization and Numerical Solution of the Inverse Scattering Problem using Shearlet Frames</bibtex:title>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:arxiv>1407.7349</bibtex:arxiv>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Volker</bibtex:first>
                    <bibtex:last>Mehrmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Philipp</bibtex:first>
                    <bibtex:last>Petersen</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a05-2014-07">
        <bibtex:article>
            <bibtex:title>Smoke Rings from Smoke</bibtex:title>
            <bibtex:journal>ACM Trans. Graph.</bibtex:journal>
            <bibtex:issue_date>July 2014</bibtex:issue_date>
            <bibtex:volume>33</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:month>July</bibtex:month>
            <bibtex:year>2014</bibtex:year>
            <bibtex:issn>0730-0301</bibtex:issn>
            <bibtex:pages>140:1--140:8</bibtex:pages>
            <bibtex:articleno>140</bibtex:articleno>
            <bibtex:numpages>8</bibtex:numpages>
            <bibtex:doi>10.1145/2601097.2601171</bibtex:doi>
            <bibtex:acmid>2601171</bibtex:acmid>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:address>New York, NY, USA</bibtex:address>
            <bibtex:keywords>DEC, Schrödinger operator, fluid simulation, hairpin removal, hybrid methods, vortex filaments, vortex reconnection</bibtex:keywords>
            <bibtex:preprint>http://page.math.tu-berlin.de/~pinkall/smoke-rings-from-smoke.pdf</bibtex:preprint>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Steffen</bibtex:first>
                    <bibtex:last>Weißmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Pinkall</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Peter</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b06-2014-06">
        <bibtex:article>
            <bibtex:title>Landau–Zener type surface hopping algorithms</bibtex:title>
            <bibtex:journal>The Journal of Chemical Physics</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:volume>140</bibtex:volume>
            <bibtex:number>22</bibtex:number>
            <bibtex:eid>224108</bibtex:eid>
            <bibtex:pages>-</bibtex:pages>
            <bibtex:doi>10.1063/1.4882073</bibtex:doi>
            <bibtex:arxiv>1403.4859</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Andrey</bibtex:first>
                    <bibtex:middle>K.</bibtex:middle>
                    <bibtex:last>Belyaev</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Caroline</bibtex:first>
                    <bibtex:last>Lasser</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Giulio</bibtex:first>
                    <bibtex:last>Trigila</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-xxx-2014-06">
        <bibtex:article>
            <bibtex:title>Liftings and stresses for planar periodic frameworks</bibtex:title>
            <bibtex:journal>in Proc. 30th Symposium on Computational Geometry (SoCG'14)</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:dgdid>54</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/54</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ciprian</bibtex:first>
                    <bibtex:middle>S.</bibtex:middle>
                    <bibtex:last>Borcea</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ileana</bibtex:first>
                    <bibtex:last>Streinu</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b06-2014-05">
        <bibtex:article>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>May</bibtex:month>
            <bibtex:issn>1069-5869</bibtex:issn>
            <bibtex:journal>Journal of Fourier Analysis and Applications</bibtex:journal>
            <bibtex:volume>20</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:doi>10.1007/s00041-014-9330-9</bibtex:doi>
            <bibtex:title>Hagedorn Wavepackets in Time-Frequency and Phase Space</bibtex:title>
            <bibtex:publisher>Springer US</bibtex:publisher>
            <bibtex:keywords>Hermite functions; Hagedorn wavepackets; Wigner transform; FBI transform; Husismi transform; Ladder operators; 42C05; 42A38; 65R10</bibtex:keywords>
            <bibtex:pages>679-714</bibtex:pages>
            <bibtex:language>English</bibtex:language>
            <bibtex:arxiv>1303.5192</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Caroline</bibtex:first>
                    <bibtex:last>Lasser</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Stephanie</bibtex:first>
                    <bibtex:last>Troppmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b10-2014-normal">
        <bibtex:article>
            <bibtex:doi>10.1088/0951-7715/27/6/1351</bibtex:doi>
            <bibtex:url>https://doi.org/10.1088%2F0951-7715%2F27%2F6%2F1351</bibtex:url>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>may</bibtex:month>
            <bibtex:publisher>{IOP} Publishing</bibtex:publisher>
            <bibtex:volume>27</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:pages>1351-1366</bibtex:pages>
            <bibtex:title>Normal hyperbolicity and unbounded critical manifolds</bibtex:title>
            <bibtex:journal>Nonlinearity</bibtex:journal>
            <bibtex:abstract>This work is motivated by mathematical questions arising in differential equation models for autocatalytic reactions. We extend the local theory of singularities in fast–slow polynomial vector fields to classes of unbounded manifolds which lose normal hyperbolicity due to an alignment of the tangent and normal bundles. A projective transformation is used to localize the unbounded problem. Then the blow-up method is employed to characterize the loss of normal hyperbolicity for the transformed slow manifolds. Our analysis yields a rigorous scaling law for all unbounded manifolds which exhibit a power-law decay for the alignment with a fast subsystem domain. Furthermore, the proof also provides a technical extension of the blow-up method itself by augmenting the analysis with an optimality criterion for the blow-up exponents.</bibtex:abstract>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Kuehn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2014-04-polygons">
        <bibtex:unpublished>
            <bibtex:month>April</bibtex:month>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2014</bibtex:year>
            <bibtex:arxiv>1404.2443</bibtex:arxiv>
            <bibtex:title>Polygons as slices of higher-dimensional polytopes</bibtex:title>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Arnau</bibtex:first>
                    <bibtex:last>Padrol</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Julian</bibtex:first>
                    <bibtex:last>Pfeifle</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a04-2014-differential">
        <bibtex:article>
            <bibtex:title>Differential-Based Geometry and Texture Editing with Brushes</bibtex:title>
            <bibtex:journal>J. Math. Imaging Vis.</bibtex:journal>
            <bibtex:issue_date>February 2014</bibtex:issue_date>
            <bibtex:volume>48</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:month>February</bibtex:month>
            <bibtex:year>2014</bibtex:year>
            <bibtex:issn>0924-9907</bibtex:issn>
            <bibtex:pages>359--368</bibtex:pages>
            <bibtex:numpages>10</bibtex:numpages>
            <bibtex:doi>10.1007/s10851-013-0443-6</bibtex:doi>
            <bibtex:acmid>2582777</bibtex:acmid>
            <bibtex:publisher>Kluwer Academic Publishers</bibtex:publisher>
            <bibtex:address>Norwell, MA, USA</bibtex:address>
            <bibtex:keywords>Deformation, Geometry brush, Interactive modeling, Texture editing</bibtex:keywords>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:last>Krauth</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Matthias</bibtex:first>
                    <bibtex:last>Nieser</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-2014-02">
        <bibtex:article>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:issn>0046-5755</bibtex:issn>
            <bibtex:journal>Geometriae Dedicata</bibtex:journal>
            <bibtex:volume>168</bibtex:volume>
            <bibtex:number>1</bibtex:number>
            <bibtex:doi>10.1007/s10711-013-9830-9</bibtex:doi>
            <bibtex:title>Discretization of asymptotic line parametrizations using hyperboloid surface patches</bibtex:title>
            <bibtex:publisher>Springer Netherlands</bibtex:publisher>
            <bibtex:keywords>Discrete differential geometry; Discrete asymptotic line parametrization; A-nets; Hyperboloids; Projective geometry; Plücker line geometry; 51M30; 53A05; 65D17</bibtex:keywords>
            <bibtex:pages>265-289</bibtex:pages>
            <bibtex:language>English</bibtex:language>
            <bibtex:arxiv>1112.3508</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Emanuel</bibtex:first>
                    <bibtex:last>Huhnen-Venedey</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Thilo</bibtex:first>
                    <bibtex:last>Rörig</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2014-02">
        <bibtex:article>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:issn>0040-5779</bibtex:issn>
            <bibtex:journal>Theoretical and Mathematical Physics</bibtex:journal>
            <bibtex:volume>178</bibtex:volume>
            <bibtex:number>2</bibtex:number>
            <bibtex:doi>10.1007/s11232-014-0135-4</bibtex:doi>
            <bibtex:title>Landau-Lifshitz equation, uniaxial anisotropy case: Theory of exact solutions</bibtex:title>
            <bibtex:publisher>Pleiades Publishing</bibtex:publisher>
            <bibtex:keywords>multisoliton solution; ferromagnetism; finite-gap integration; theta function</bibtex:keywords>
            <bibtex:pages>143-193</bibtex:pages>
            <bibtex:language>English</bibtex:language>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>R.F.</bibtex:first>
                    <bibtex:last>Bikbaev</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>A.I.</bibtex:first>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>A.R.</bibtex:first>
                    <bibtex:last>Its</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b07-2014-02-integrability">
        <bibtex:article>
            <bibtex:title>What is integrability of discrete variational systems?</bibtex:title>
            <bibtex:volume>470</bibtex:volume>
            <bibtex:number>2162</bibtex:number>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:doi>10.1098/rspa.2013.0550</bibtex:doi>
            <bibtex:abstract>We propose a notion of a pluri-Lagrangian problem, which should be understood as an analogue of multi-dimensional consistency for variational systems. This is a development along the line of research of discrete integrable Lagrangian systems initiated in 2009 by Lobb and Nijhoff, however, having its more remote roots in the theory of pluriharmonic functions, in the Z-invariant models of statistical mechanics and their quasiclassical limit, as well as in the theory of variational symmetries going back to Noether. A d-dimensional pluri-Lagrangian problem can be described as follows: given a d-form on an m-dimensional space (called multi-time, m&gt;d), whose coefficients depend on a sought-after function x of m independent variables (called field), find those fields x which deliver critical points to the action functionals for any d-dimensional manifold Σ in the multi-time. We derive the main building blocks of the multi-time Euler–Lagrange equations for a discrete pluri-Lagrangian problem with d=2, the so-called corner equations, and discuss the notion of consistency of the system of corner equations. We analyse the system of corner equations for a special class of three-point two-forms, corresponding to integrable quad-equations of the ABS list. This allows us to close a conceptual gap of the work by Lobb and Nijhoff by showing that the corresponding two-forms are closed not only on solutions of (non-variational) quad-equations, but also on general solutions of the corresponding corner equations. We also find an example of a pluri-Lagrangian system not coming from a multi-dimensionally consistent system of quad-equations.</bibtex:abstract>
            <bibtex:url>http://rspa.royalsocietypublishing.org/content/470/2162/20130550.abstract</bibtex:url>
            <bibtex:journal>Proceedings of the Royal Society A: Mathematical, Physical and Engineering Science</bibtex:journal>
            <bibtex:arxiv>1307.0523</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Raphael</bibtex:first>
                    <bibtex:last>Boll</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Matteo</bibtex:first>
                    <bibtex:last>Petrera</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Yuri</bibtex:first>
                    <bibtex:middle>B.</bibtex:middle>
                    <bibtex:last>Suris</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-2014-affine">
        <bibtex:article>
            <bibtex:title>Affine arc length polylines and curvature continuous uniform B-splines</bibtex:title>
            <bibtex:journal>Computer-Aided Geom. Design</bibtex:journal>
            <bibtex:volume>31</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:preprint>http://www.geometrie.tuwien.ac.at/geom/fg4/sn/2014/affarclen/affine-arc-length-2014-kaeferboeck.pdf</bibtex:preprint>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Käferböck</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2014-01">
        <bibtex:unpublished>
            <bibtex:title>Asymptotic Behavior of Gradient Flows Driven by Nonlocal Power Repulsion and Attraction Potentials in One Dimension</bibtex:title>
            <bibtex:note>accepted at SIAM-MA</bibtex:note>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>1401.2338</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Marco</bibtex:first>
                    <bibtex:middle>Di</bibtex:middle>
                    <bibtex:last>Francesco</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Massimo</bibtex:first>
                    <bibtex:last>Fornasier</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jan-Christian</bibtex:first>
                    <bibtex:last>Hütter</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Matthes</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b03-2014-constructive">
        <bibtex:article>
            <bibtex:doi>10.1007/s00365-013-9199-x</bibtex:doi>
            <bibtex:fjournal>Constructive Approximation. An International Journal for Approximations and Expansions</bibtex:fjournal>
            <bibtex:issn>0176-4276</bibtex:issn>
            <bibtex:journal>Constr. Approx.</bibtex:journal>
            <bibtex:reviewer>Nader El-Khatib</bibtex:reviewer>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>151--171</bibtex:pages>
            <bibtex:title>Automatic deformation of Riemann-Hilbert problems with applications to the Painlevé II transcendents</bibtex:title>
            <bibtex:volume>39</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>G.</bibtex:first>
                    <bibtex:last>Wechslberger</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Bornemann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-2014-cell">
        <bibtex:article>
            <bibtex:title>Cell packing structures</bibtex:title>
            <bibtex:journal>Computer-Aided Design</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:preprint>http://www.geometrie.tuwien.ac.at/geom/fg4/sn/2014/cps/cps.pdf</bibtex:preprint>
            <bibtex:doi>10.1016/j.cad.2014.02.009</bibtex:doi>
            <bibtex:note>to appear. Special issue on Material Ecology</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Caigui</bibtex:first>
                    <bibtex:last>Jiang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Mathias</bibtex:first>
                    <bibtex:last>Höbinger</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jun</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Philippe</bibtex:first>
                    <bibtex:last>Bompas</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a04-2014-complex">
        <bibtex:inproceedings>
            <bibtex:title>Complex Polynomial Mandalas and their Symmetries</bibtex:title>
            <bibtex:pages>433--436</bibtex:pages>
            <bibtex:booktitle>Proceedings of Bridges 2014: Mathematics, Music, Art, Architecture, Culture</bibtex:booktitle>
            <bibtex:year>2014</bibtex:year>
            <bibtex:isbn>978-1-938664-11-3</bibtex:isbn>
            <bibtex:issn>1099-6702</bibtex:issn>
            <bibtex:publisher>Tessellations Publishing</bibtex:publisher>
            <bibtex:address>Phoenix, Arizona</bibtex:address>
            <bibtex:url>http://archive.bridgesmathart.org/2014/bridges2014-433.html</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Zoi</bibtex:first>
                    <bibtex:middle>Tokoutsi</bibtex:middle>
                    <bibtex:last>Konstantin Poelke</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>George</bibtex:first>
                    <bibtex:middle>Hart</bibtex:middle>
                    <bibtex:last>Gary Greenfield</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Reza</bibtex:first>
                    <bibtex:last>Sarhangi</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-b04-2014-09">
        <bibtex:article>
            <bibtex:title>Continuation of the exponentially small transversality for the splitting of separatrices to a whiskered torus with silver ratio</bibtex:title>
            <bibtex:journal>Regul. Chaotic Dyn.</bibtex:journal>
            <bibtex:fjournal>Regular and Chaotic Dynamics. International Scientific Journal</bibtex:fjournal>
            <bibtex:volume>19</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:number>6</bibtex:number>
            <bibtex:pages>663--680</bibtex:pages>
            <bibtex:issn>1560-3547</bibtex:issn>
            <bibtex:mrclass>37J40 (70H08)</bibtex:mrclass>
            <bibtex:mrnumber>3284607</bibtex:mrnumber>
            <bibtex:mrreviewer>Gabriella Pinzari</bibtex:mrreviewer>
            <bibtex:doi>10.1134/S1560354714060057</bibtex:doi>
            <bibtex:arxiv>1409.4944</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Amadeu</bibtex:first>
                    <bibtex:last>Delshams</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marina</bibtex:first>
                    <bibtex:last>Gonchenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Pere</bibtex:first>
                    <bibtex:last>Gutiérrez</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2014-lagrangian-scheme">
        <bibtex:article>
            <bibtex:title>Convergence of a Variational Lagrangian Scheme for a Nonlinear Drift Diffusion Equation</bibtex:title>
            <bibtex:journal>ESAIM: Mathematical Modelling and Numerical Analysis</bibtex:journal>
            <bibtex:volume>48</bibtex:volume>
            <bibtex:number>03</bibtex:number>
            <bibtex:pages>697-726</bibtex:pages>
            <bibtex:year>2014</bibtex:year>
            <bibtex:arxiv>1301.0747</bibtex:arxiv>
            <bibtex:note>Cambridge Univ Press</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Daniel</bibtex:first>
                    <bibtex:last>Matthes</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Horst</bibtex:first>
                    <bibtex:last>Osberger</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="0951-7715-27-12-2951">
        <bibtex:article>
            <bibtex:title>Corrections to Wigner type phase space methods</bibtex:title>
            <bibtex:journal>Nonlinearity</bibtex:journal>
            <bibtex:volume>27</bibtex:volume>
            <bibtex:number>12</bibtex:number>
            <bibtex:pages>2951-2974</bibtex:pages>
            <bibtex:url>http://stacks.iop.org/0951-7715/27/i=12/a=2951</bibtex:url>
            <bibtex:doi>10.1088/0951-7715/27/12/2951</bibtex:doi>
            <bibtex:arxiv>1403.2839</bibtex:arxiv>
            <bibtex:year>2014</bibtex:year>
            <bibtex:abstract>Over decades, the time evolution of Wigner functions along classical Hamiltonian flows has been used for approximating key signatures of molecular quantum systems. Such approximations are for example the Wigner phase space method, the linearized semiclassical initial value representation, or the statistical quasiclassical method. The mathematical backbone of these approximations is Egorov's theorem. In this paper, we reformulate the well-known second order correction to Egorov's theorem as a system of ordinary differential equations and derive an algorithm with improved asymptotic accuracy for the computation of expectation values. For models with easily evaluated higher order derivatives of the classical Hamiltonian, the new algorithm's corrections are computationally less expensive than the leading order Wigner method. Numerical test calculations for a two-dimensional torsional system confirm the theoretical accuracy and efficiency of the new method.</bibtex:abstract>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:last>Gaim</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Caroline</bibtex:first>
                    <bibtex:last>Lasser</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2014-06-delaunay">
        <bibtex:inproceedings>
            <bibtex:title>Delaunay triangulations with disconnected realization spaces</bibtex:title>
            <bibtex:booktitle>30th Annual Symposium on Computational Geometry, SOCG'14, Kyoto, Japan, June 08 - 11, 2014</bibtex:booktitle>
            <bibtex:year>2014</bibtex:year>
            <bibtex:pages>163 - 170</bibtex:pages>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:doi>10.1145/2582112.2582119</bibtex:doi>
            <bibtex:isbn>978-1-4503-2594-3</bibtex:isbn>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Arnau</bibtex:first>
                    <bibtex:last>Padrol</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Louis</bibtex:first>
                    <bibtex:last>Theran</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>Siu-Wing</bibtex:first>
                    <bibtex:last>Cheng</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Olivier</bibtex:first>
                    <bibtex:last>Devillers</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2014-09">
        <bibtex:article>
            <bibtex:doi>10.1007/s00454-014-9622-5</bibtex:doi>
            <bibtex:issn>0179-5376</bibtex:issn>
            <bibtex:journal>Discrete and Computational Geometry</bibtex:journal>
            <bibtex:keywords>Königs dual; Christoffel transformation; Discrete conjugate net; Space form; Constant mean curvature; Mixed area; 53A10; 53C42; 53A15; 53A30; 37K25; 37K35</bibtex:keywords>
            <bibtex:language>English</bibtex:language>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>612-629</bibtex:pages>
            <bibtex:publisher>Springer US</bibtex:publisher>
            <bibtex:title>Discrete constant mean curvature nets in space forms: Steiner's formula and Christoffel duality</bibtex:title>
            <bibtex:volume>52</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:arxiv>1409.2001</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>I.</bibtex:middle>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Udo</bibtex:first>
                    <bibtex:last>Hertrich-Jeromin</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Inna</bibtex:first>
                    <bibtex:last>Lukyanenko</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a10-2014-dualizable">
        <bibtex:unpublished>
            <bibtex:title>Dualizable Shearlet Frames and Sparse Approximation</bibtex:title>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:year>2014</bibtex:year>
            <bibtex:dgdid>130</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/130</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wang-Q</bibtex:first>
                    <bibtex:last>Lim</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b04-2014-01">
        <bibtex:article>
            <bibtex:title>Exponentially small asymptotic estimates for the splitting of separatrices to whiskered tori with quadratic and cubic frequencies</bibtex:title>
            <bibtex:journal>Electron. Res. Announc. Math. Sci.</bibtex:journal>
            <bibtex:fjournal>Electronic Research Announcements in Mathematical Sciences</bibtex:fjournal>
            <bibtex:volume>21</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:pages>41--61</bibtex:pages>
            <bibtex:issn>1935-9179</bibtex:issn>
            <bibtex:mrclass>37J40 (34C45 70H08)</bibtex:mrclass>
            <bibtex:mrnumber>3260128</bibtex:mrnumber>
            <bibtex:mrreviewer>Igor O. Parasyuk</bibtex:mrreviewer>
            <bibtex:doi>10.3934/era.2014.21.41</bibtex:doi>
            <bibtex:arxiv>1306.0728</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Amadeu</bibtex:first>
                    <bibtex:last>Delshams</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marina</bibtex:first>
                    <bibtex:last>Gonchenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Pere</bibtex:first>
                    <bibtex:last>Gutiérrez</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b04-2014-separatrices">
        <bibtex:article>
            <bibtex:title>Exponentially Small Lower Bounds for the Splitting of Separatrices to Whiskered Tori with Frequencies of Constant Type</bibtex:title>
            <bibtex:journal>International Journal of Bifurcation and Chaos</bibtex:journal>
            <bibtex:volume>24</bibtex:volume>
            <bibtex:number>08</bibtex:number>
            <bibtex:pages>1440011</bibtex:pages>
            <bibtex:year>2014</bibtex:year>
            <bibtex:doi>10.1142/S0218127414400112</bibtex:doi>
            <bibtex:arxiv>1402.1654</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Amadeu</bibtex:first>
                    <bibtex:last>Delshams</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marina</bibtex:first>
                    <bibtex:last>Gonchenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Pere</bibtex:first>
                    <bibtex:last>Gutiérrez</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a07-2014-extremal">
        <bibtex:unpublished>
            <bibtex:title>Extremal examples of collapsible complexes and random discrete Morse theory</bibtex:title>
            <bibtex:year>2014</bibtex:year>
            <bibtex:note>preprint</bibtex:note>
            <bibtex:arxiv>1404.4239</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>K.</bibtex:first>
                    <bibtex:last>Adiprasito</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>B.</bibtex:first>
                    <bibtex:last>Benedetti</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:middle>H.</bibtex:middle>
                    <bibtex:last>Lutz</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a11-2014-foldable">
        <bibtex:article>
            <bibtex:title>Foldable triangulations of lattice polygons</bibtex:title>
            <bibtex:journal>Amer. Math. Monthly</bibtex:journal>
            <bibtex:volume>121</bibtex:volume>
            <bibtex:number>8</bibtex:number>
            <bibtex:year>2014</bibtex:year>
            <bibtex:pages>706-710</bibtex:pages>
            <bibtex:doi>10.4169/amermathmont.121.08.706</bibtex:doi>
            <bibtex:arxiv>1207.6865</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Joswig</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-2014-form">
        <bibtex:article>
            <bibtex:title>Form-finding with Polyhedral Meshes Made Simple</bibtex:title>
            <bibtex:journal>ACM Trans. Graphics</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:volume>33</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>$\#$70,1-9</bibtex:pages>
            <bibtex:note>Proc. SIGGRAPH</bibtex:note>
            <bibtex:preprint>http://www.geometrie.tugraz.at/wallner/formfinding2.pdf</bibtex:preprint>
            <bibtex:doi>10.1145/2601097.2601213</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Chengcheng</bibtex:first>
                    <bibtex:last>Tang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Xiang</bibtex:first>
                    <bibtex:last>Sun</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Alexandra</bibtex:first>
                    <bibtex:last>Gomes</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-a09-2014-honeycomb">
        <bibtex:article>
            <bibtex:title>Freeform Honeycomb Structures</bibtex:title>
            <bibtex:journal>Comput. Graph. Forum</bibtex:journal>
            <bibtex:volume>33</bibtex:volume>
            <bibtex:number>5</bibtex:number>
            <bibtex:year>2014</bibtex:year>
            <bibtex:pages>185-194</bibtex:pages>
            <bibtex:note>Proc. Symposium Geometry Processing</bibtex:note>
            <bibtex:preprint>http:/www.geometrie.tugraz.at/wallner/hexstructure.pdf</bibtex:preprint>
            <bibtex:doi>10.1111/cgf.12444</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Caigui</bibtex:first>
                    <bibtex:last>Jiang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jun</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c09-2014-generalized">
        <bibtex:inproceedings>
            <bibtex:booktitle>European Conference on Computer Vision (ECCV)</bibtex:booktitle>
            <bibtex:numpages>14</bibtex:numpages>
            <bibtex:pages>32--46</bibtex:pages>
            <bibtex:title>Generalized Connectivity Constraints for Spatio-temporal {3D} Reconstruction</bibtex:title>
            <bibtex:doi>10.1007/978-3-319-10593-2_3</bibtex:doi>
            <bibtex:year>2014</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:middle>R.</bibtex:middle>
                    <bibtex:last>Oswald</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Stühmer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>D.</bibtex:first>
                    <bibtex:last>Cremers</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-B09-2014-convex-energies">
        <bibtex:unpublished>
            <bibtex:title>Geodesically Convex Energies and Confinement of Solutions for a Multi-Component System of Nonlocal Interaction Equations</bibtex:title>
            <bibtex:note>Submitted</bibtex:note>
            <bibtex:arxiv>1412.3266</bibtex:arxiv>
            <bibtex:year>2014</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Jonathan</bibtex:first>
                    <bibtex:last>Zinsl</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-a09-2014-interactive">
        <bibtex:incollection>
            <bibtex:title>Interactive modeling of architectural freeform structures - combining geometry with fabrication and statics</bibtex:title>
            <bibtex:booktitle>Advances in Architectural Geometry</bibtex:booktitle>
            <bibtex:year>2014</bibtex:year>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:preprint>http://www.geometrie.tuwien.ac.at/geom/fg4/sn/2014/interactive/interactive.pdf</bibtex:preprint>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Caigui</bibtex:first>
                    <bibtex:last>Jiang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Chengcheng</bibtex:first>
                    <bibtex:last>Tang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marko</bibtex:first>
                    <bibtex:last>Tomičić</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>P.</bibtex:first>
                    <bibtex:last>Block</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Knippers</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>W.</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:incollection>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2014-06-polytopes">
        <bibtex:inproceedings>
            <bibtex:title>Many neighborly inscribed polytopes and Delaunay triangulations</bibtex:title>
            <bibtex:booktitle>26th International Conference on Formal Power Series and Algebraic Combinatorics (FPSAC 2014)</bibtex:booktitle>
            <bibtex:journal>DMTCS Proceedings</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:pages>161-168</bibtex:pages>
            <bibtex:url>http://www.dmtcs.org/dmtcs-ojs/index.php/proceedings/article/view/dmAT0115</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Bernd</bibtex:first>
                    <bibtex:last>Gonska</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Arnau</bibtex:first>
                    <bibtex:last>Padrol</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2014-Metastability">
        <bibtex:article>
            <bibtex:title>Metastability and dynamics of discrete topological singularities in two dimensions: a Gamma-convergence approach</bibtex:title>
            <bibtex:journal>Archive for Rational Mechanics and Analysis, 214(1):269--330</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.</bibtex:first>
                    <bibtex:middle>Garroni</bibtex:middle>
                    <bibtex:last>R. Alicandro</bibtex:last>
                    <bibtex:lineage>L. De Luca</bibtex:lineage>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Ponsiglione</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b11-2014-microstructures">
        <bibtex:article>
            <bibtex:title>Microstructures in low-hysteresis shape memory alloys: scaling regimes and optimal needle shapes</bibtex:title>
            <bibtex:journal>Arch. Ration. Mech. Anal.</bibtex:journal>
            <bibtex:fjournal>Archive for Rational Mechanics and Analysis</bibtex:fjournal>
            <bibtex:volume>213</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>355-421</bibtex:pages>
            <bibtex:issn>0003-9527</bibtex:issn>
            <bibtex:doi>10.1007/s00205-014-0736-y</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Barbara</bibtex:first>
                    <bibtex:last>Zwicknagl</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b04-2014-10">
        <bibtex:article>
            <bibtex:title>On bifurcations of area-preserving and nonorientable maps with quadratic homoclinic tangencies</bibtex:title>
            <bibtex:journal>Regul. Chaotic Dyn.</bibtex:journal>
            <bibtex:fjournal>Regular and Chaotic Dynamics. International Scientific Journal</bibtex:fjournal>
            <bibtex:volume>19</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:number>6</bibtex:number>
            <bibtex:pages>702--717</bibtex:pages>
            <bibtex:issn>1560-3547</bibtex:issn>
            <bibtex:mrclass>37C05 (37C29 37E30 37G25)</bibtex:mrclass>
            <bibtex:mrnumber>3284610</bibtex:mrnumber>
            <bibtex:mrreviewer>M. L. Blank</bibtex:mrreviewer>
            <bibtex:doi>10.1134/S1560354714060082</bibtex:doi>
            <bibtex:arxiv>1410.5704</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Amadeu</bibtex:first>
                    <bibtex:last>Delshams</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marina</bibtex:first>
                    <bibtex:last>Gonchenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sergey</bibtex:first>
                    <bibtex:middle>V.</bibtex:middle>
                    <bibtex:last>Gonchenko</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-2014-cmc2">
        <bibtex:article>
            <bibtex:title>On Discrete Constant Mean Curvature Surfaces</bibtex:title>
            <bibtex:journal>Discrete Comput. Geom.</bibtex:journal>
            <bibtex:volume>51</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:number>3</bibtex:number>
            <bibtex:pages>516--538</bibtex:pages>
            <bibtex:doi>10.1007/s00454-014-9577-6</bibtex:doi>
            <bibtex:preprint>http://www.geometrie.tuwien.ac.at/cmueller/cmc.pdf</bibtex:preprint>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Müller</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a09-2014-offsets">
        <bibtex:article>
            <bibtex:title>On offsets and curvatures for discrete and semidiscrete surfaces</bibtex:title>
            <bibtex:year>2014</bibtex:year>
            <bibtex:journal>Beitr. Algebra Geom.</bibtex:journal>
            <bibtex:volume>55</bibtex:volume>
            <bibtex:pages>207-228</bibtex:pages>
            <bibtex:preprint>http://www.geometrie.tugraz.at/wallner/sdcurv.pdf</bibtex:preprint>
            <bibtex:doi>10.1007/s13366-013-0146-6</bibtex:doi>
            <bibtex:mrnumber>MR3167790</bibtex:mrnumber>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Oleg</bibtex:first>
                    <bibtex:last>Karpenkov</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b02-2014-01">
        <bibtex:article>
            <bibtex:title>On Weingarten Transformations of Hyperbolic Nets</bibtex:title>
            <bibtex:year>2014</bibtex:year>
            <bibtex:doi>10.1093/imrn/rnt354</bibtex:doi>
            <bibtex:abstract>Weingarten transformations of smooth surfaces, which, by definition, preserve asymptotic lines have been studied extensively in classical differential geometry, and they also play an important role in connection with the modern geometric theory of integrable systems. Their natural discrete analogs have been investigated in great detail in the area of (integrable) discrete differential geometry and can be traced back at least to the early 1950s. Here, we propose a canonical analog of (discrete) Weingarten transformations for hyperbolic nets, that is, C1-surfaces which constitute hybrids of smooth and discrete surfaces “parameterized” in terms of asymptotic coordinates. We prove the existence of Weingarten pairs and analyze their geometric and algebraic properties.</bibtex:abstract>
            <bibtex:url>http://imrn.oxfordjournals.org/content/early/2014/01/24/imrn.rnt354.abstract</bibtex:url>
            <bibtex:journal>International Mathematics Research Notices</bibtex:journal>
            <bibtex:arxiv>1305.4783</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Emanuel</bibtex:first>
                    <bibtex:last>Huhnen-Venedey</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:middle>K.</bibtex:middle>
                    <bibtex:last>Schief</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c03-2014">
        <bibtex:article>
            <bibtex:title>Parabolic molecules</bibtex:title>
            <bibtex:journal>Found. Comput. Math.</bibtex:journal>
            <bibtex:fjournal>Foundations of Computational Mathematics. The Journal of the Society for the Foundations of Computational Mathematics</bibtex:fjournal>
            <bibtex:volume>14</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:number>2</bibtex:number>
            <bibtex:pages>299--337</bibtex:pages>
            <bibtex:issn>1615-3375</bibtex:issn>
            <bibtex:mrclass>42C15</bibtex:mrclass>
            <bibtex:mrnumber>3179586</bibtex:mrnumber>
            <bibtex:doi>10.1007/s10208-013-9170-z</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Philipp</bibtex:first>
                    <bibtex:last>Grohs</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a07-2013-03">
        <bibtex:Article>
            <bibtex:title>Random discrete Morse theory and a new library of triangulations</bibtex:title>
            <bibtex:journal>Experimental Mathematics</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:volume>23</bibtex:volume>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>66-94</bibtex:pages>
            <bibtex:arxiv>1303.6422</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>B.</bibtex:first>
                    <bibtex:last>Benedetti</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:middle>H.</bibtex:middle>
                    <bibtex:last>Lutz</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:Article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a04-2014-regular">
        <bibtex:inproceedings>
            <bibtex:title>Regular Surfaces and Regular Maps</bibtex:title>
            <bibtex:pages>225--234</bibtex:pages>
            <bibtex:booktitle>Proceedings of Bridges 2014: Mathematics, Music, Art, Architecture, Culture</bibtex:booktitle>
            <bibtex:year>2014</bibtex:year>
            <bibtex:isbn>978-1-938664-11-3</bibtex:isbn>
            <bibtex:issn>1099-6702</bibtex:issn>
            <bibtex:publisher>Tessellations Publishing</bibtex:publisher>
            <bibtex:address>Phoenix, Arizona</bibtex:address>
            <bibtex:url>http://archive.bridgesmathart.org/2014/bridges2014-225.html</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Faniry</bibtex:first>
                    <bibtex:last>Razafindrazaka</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
            <bibtex:editor>
                <bibtex:person>
                    <bibtex:first>George</bibtex:first>
                    <bibtex:middle>Hart</bibtex:middle>
                    <bibtex:last>Gary Greenfield</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Reza</bibtex:first>
                    <bibtex:last>Sarhangi</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:inproceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-a12-2014-ropelength">
        <bibtex:article>
            <bibtex:title>Ropelength Criticality</bibtex:title>
            <bibtex:journal>Geom. Topol.</bibtex:journal>
            <bibtex:volume>18</bibtex:volume>
            <bibtex:pages>1973--2043</bibtex:pages>
            <bibtex:year>2014</bibtex:year>
            <bibtex:arxiv>1102.3234</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Jason</bibtex:first>
                    <bibtex:last>Cantarella</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Joseph</bibtex:first>
                    <bibtex:middle>H. G.</bibtex:middle>
                    <bibtex:last>Fu</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Robert</bibtex:first>
                    <bibtex:middle>B.</bibtex:middle>
                    <bibtex:last>Kusner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>John</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Sullivan</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a12-2014-skin">
        <bibtex:ARTICLE>
            <bibtex:title>Shaping the skin: the interplay of mesoscale geometry and corneocyte swelling</bibtex:title>
            <bibtex:url>http://link.aps.org/doi/10.1103/PhysRevLett.112.038102</bibtex:url>
            <bibtex:number>3</bibtex:number>
            <bibtex:volume>112</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:journal>Phys. Rev. Lett.</bibtex:journal>
            <bibtex:fjournal>Physical Review Letters</bibtex:fjournal>
            <bibtex:pages>038102:1--5</bibtex:pages>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Myfanwy</bibtex:first>
                    <bibtex:middle>E.</bibtex:middle>
                    <bibtex:last>Evans</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Roland</bibtex:first>
                    <bibtex:last>Roth</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:ARTICLE>
    </bibtex:entry>

    <bibtex:entry id="dgd-a10-2014-01">
        <bibtex:unpublished>
            <bibtex:title>ShearLab 3D: Faithful Digital Shearlet Transforms based on Compactly Supported Shearlets</bibtex:title>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:arxiv>1402.5670</bibtex:arxiv>
            <bibtex:dgdid>49</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/49</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Gitta</bibtex:first>
                    <bibtex:last>Kutyniok</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wang-Q</bibtex:first>
                    <bibtex:last>Lim</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Rafael</bibtex:first>
                    <bibtex:last>Reisenhofer</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-c02-2014-sigma-delta">
        <bibtex:article>
            <bibtex:title>Sigma-Delta quantization of sub-Gaussian frame expansions and its application to compressed sensing</bibtex:title>
            <bibtex:journal>Inform. Inference</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>40-58</bibtex:pages>
            <bibtex:volume>3</bibtex:volume>
            <bibtex:owner>f.krahmer</bibtex:owner>
            <bibtex:timestamp>2013.04.23</bibtex:timestamp>
            <bibtex:url>http://num.math.uni-goettingen.de/~f.krahmer/KSY13</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Krahmer</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>R.</bibtex:first>
                    <bibtex:last>Saab</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ö.</bibtex:first>
                    <bibtex:last>Yilmaz</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2014-smoke">
        <bibtex:article>
            <bibtex:title>Smoke rings from smoke</bibtex:title>
            <bibtex:journal>ACM Transactions on Graphics, 33</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:last>S. Weissmann</bibtex:last>
                    <bibtex:lineage>U. Pinkall</bibtex:lineage>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>P.</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-2014-rational">
        <bibtex:article>
            <bibtex:title>Smooth surfaces from rational bilinear patches</bibtex:title>
            <bibtex:journal>Comput. Aided Geom. Design</bibtex:journal>
            <bibtex:fjournal>Computer Aided Geometric Design</bibtex:fjournal>
            <bibtex:volume>31</bibtex:volume>
            <bibtex:year>2014</bibtex:year>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>1--12</bibtex:pages>
            <bibtex:preprint>http://www.geometrie.tuwien.ac.at/geom/fg4/sn/2014/hypnets/hypnets.pdf</bibtex:preprint>
            <bibtex:doi>10.1016/j.cagd.2013.11.001</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ling</bibtex:first>
                    <bibtex:last>Shi</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jun</bibtex:first>
                    <bibtex:last>Wang</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Helmut</bibtex:first>
                    <bibtex:last>Pottmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c02-2014-suprema">
        <bibtex:Article>
            <bibtex:title>Suprema of Chaos Processes and the Restricted Isometry Property</bibtex:title>
            <bibtex:journal>Comm. Pure Appl. Math.</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:number>11</bibtex:number>
            <bibtex:pages>1877-1904</bibtex:pages>
            <bibtex:volume>67</bibtex:volume>
            <bibtex:owner>f.krahmer</bibtex:owner>
            <bibtex:timestamp>2012.07.01</bibtex:timestamp>
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            <bibtex:title>Teaching and Learning "What is Mathematics"</bibtex:title>
            <bibtex:booktitle>Proc. International Congress of Mathematicians, Seoul 2014</bibtex:booktitle>
            <bibtex:volume>IV</bibtex:volume>
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            <bibtex:year>2014</bibtex:year>
            <bibtex:publisher>Kyung Moon Books</bibtex:publisher>
            <bibtex:address>Seoul, Korea</bibtex:address>
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    <bibtex:entry id="dgd-c04-2014-morse">
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            <bibtex:address>New York, NY, USA</bibtex:address>
            <bibtex:booktitle>Proceedings of the Thirtieth Annual Symposium on Computational Geometry</bibtex:booktitle>
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            <bibtex:doi>10.1145/2582112.2582167</bibtex:doi>
            <bibtex:isbn>978-1-4503-2594-3</bibtex:isbn>
            <bibtex:location>Kyoto, Japan</bibtex:location>
            <bibtex:posted-at>2015-05-08 13:26:57</bibtex:posted-at>
            <bibtex:priority>2</bibtex:priority>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:series>SOCG'14</bibtex:series>
            <bibtex:title>The Morse Theory of Cech and Delaunay Filtrations</bibtex:title>
            <bibtex:year>2014</bibtex:year>
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                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Bauer</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Herbert</bibtex:first>
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    <bibtex:entry id="dgd-c04-2014-self">
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            <bibtex:posted-at>2015-01-09 16:31:53</bibtex:posted-at>
            <bibtex:priority>2</bibtex:priority>
            <bibtex:publisher>Springer US</bibtex:publisher>
            <bibtex:title>The Persistent Homology of a Self-Map</bibtex:title>
            <bibtex:year>2014</bibtex:year>
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                    <bibtex:first>Herbert</bibtex:first>
                    <bibtex:last>Edelsbrunner</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Grzegorz</bibtex:first>
                    <bibtex:last>Jablonski</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Marian</bibtex:first>
                    <bibtex:last>Mrozek</bibtex:last>
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    <bibtex:entry id="dgd-a03-2014-tv">
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            <bibtex:title>Tight and non-tight topological Tverberg type theorems</bibtex:title>
            <bibtex:journal>Oberwolfach Reports</bibtex:journal>
            <bibtex:year>2014</bibtex:year>
            <bibtex:volume>11</bibtex:volume>
            <bibtex:number>3</bibtex:number>
            <bibtex:pages>2284-2287</bibtex:pages>
            <bibtex:dgdid>67</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/67</bibtex:dgdurl>
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                    <bibtex:first>Pavle</bibtex:first>
                    <bibtex:middle>V. M.</bibtex:middle>
                    <bibtex:last>Blagojevic</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Frick</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Benjamin</bibtex:first>
                    <bibtex:last>Matschke</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
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    <bibtex:entry id="dgd-a03-2014-06-tverberg">
        <bibtex:article>
            <bibtex:title>Tverberg plus constraints</bibtex:title>
            <bibtex:journal>Bulletin of the London Mathematical Society</bibtex:journal>
            <bibtex:note>Extended Abstract: Oberwolfach Reports, 11(1):14-16, 2014</bibtex:note>
            <bibtex:year>2014</bibtex:year>
            <bibtex:volume>46</bibtex:volume>
            <bibtex:pages>953-967</bibtex:pages>
            <bibtex:arxiv>1401.0690</bibtex:arxiv>
            <bibtex:doi>10.1112/blms/bdu049</bibtex:doi>
            <bibtex:url>http://blms.oxfordjournals.org/cgi/content/abstract/bdu049?ijkey=s0zAd5sXaMm0aIt</bibtex:url>
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                    <bibtex:first>Pavle</bibtex:first>
                    <bibtex:middle>V. M.</bibtex:middle>
                    <bibtex:last>Blagojevic</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Florian</bibtex:first>
                    <bibtex:last>Frick</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
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    <bibtex:entry id="dgd-a09-2014-variational">
        <bibtex:unpublished>
            <bibtex:title>Variational Laplacians for semidiscrete surfaces</bibtex:title>
            <bibtex:year>2014</bibtex:year>
            <bibtex:note>submitted</bibtex:note>
            <bibtex:url>http://www.geometrie.tugraz.at/carl/gradients.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:last>Carl</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Wallner</bibtex:last>
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    <bibtex:entry id="dgd-a01-2013-12">
        <bibtex:article>
            <bibtex:title>Diskretisierung in Geometrie und Dynamik - Elastische Stäbe und Rauchringe</bibtex:title>
            <bibtex:journal>Mitteilungen der DMV</bibtex:journal>
            <bibtex:volume>21</bibtex:volume>
            <bibtex:number>1</bibtex:number>
            <bibtex:pages>218-224</bibtex:pages>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:url>http://www.degruyter.com/view/j/dmvm.2013.21.issue-00004/issue-files/dmvm.2013.21.issue-00004.xml</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>A.I.</bibtex:first>
                    <bibtex:last>Bobenko</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>B.</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
                </bibtex:person>
            </bibtex:author>
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    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2013-12">
        <bibtex:article>
            <bibtex:title>Many neighborly polytopes and oriented matroids.</bibtex:title>
            <bibtex:fjournal>Discrete \&amp; Computational Geometry</bibtex:fjournal>
            <bibtex:journal>Discrete Comput. Geom.</bibtex:journal>
            <bibtex:issn>0179-5376; 1432-0444/e</bibtex:issn>
            <bibtex:volume>50</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>865--902</bibtex:pages>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:publisher>Springer-Verlag, New York, NY</bibtex:publisher>
            <bibtex:language>English</bibtex:language>
            <bibtex:doi>10.1007/s00454-013-9544-7</bibtex:doi>
            <bibtex:arxiv>1202.2810</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Arnau</bibtex:first>
                    <bibtex:last>Padrol</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b07-2013-12">
        <bibtex:article>
            <bibtex:title>On Bianchi permutability of Bäcklund transformations for asymmetric quad-equations</bibtex:title>
            <bibtex:journal>Journal of Nonlinear Mathematical Physics</bibtex:journal>
            <bibtex:volume>20</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>577-605</bibtex:pages>
            <bibtex:month>December</bibtex:month>
            <bibtex:year>2013</bibtex:year>
            <bibtex:doi>10.1080/14029251.2013.865829</bibtex:doi>
            <bibtex:arxiv>1211.4374</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Raphael</bibtex:first>
                    <bibtex:last>Boll</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a04-2013-efficient">
        <bibtex:article>
            <bibtex:title>An Efficient Construction of Reduced Deformable Objects</bibtex:title>
            <bibtex:journal>ACM Trans. Graph.</bibtex:journal>
            <bibtex:issue_date>November 2013</bibtex:issue_date>
            <bibtex:volume>32</bibtex:volume>
            <bibtex:number>6</bibtex:number>
            <bibtex:month>November</bibtex:month>
            <bibtex:year>2013</bibtex:year>
            <bibtex:issn>0730-0301</bibtex:issn>
            <bibtex:pages>213:1--213:10</bibtex:pages>
            <bibtex:articleno>213</bibtex:articleno>
            <bibtex:numpages>10</bibtex:numpages>
            <bibtex:doi>10.1145/2508363.2508392</bibtex:doi>
            <bibtex:acmid>2508392</bibtex:acmid>
            <bibtex:publisher>ACM</bibtex:publisher>
            <bibtex:address>New York, NY, USA</bibtex:address>
            <bibtex:keywords>geometric modeling, modal analysis, modal derivatives, model reduction, real-time simulation, subset selection</bibtex:keywords>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Christoph</bibtex:first>
                    <bibtex:prelast>von</bibtex:prelast>
                    <bibtex:last>Tycowicz</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Christian</bibtex:first>
                    <bibtex:last>Schulz</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Hans-Peter</bibtex:first>
                    <bibtex:last>Seidel</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Klaus</bibtex:first>
                    <bibtex:last>Hildebrandt</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2013-10">
        <bibtex:article>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>October</bibtex:month>
            <bibtex:issn>0046-5755</bibtex:issn>
            <bibtex:journal>Geometriae Dedicata</bibtex:journal>
            <bibtex:volume>166</bibtex:volume>
            <bibtex:number>1</bibtex:number>
            <bibtex:doi>10.1007/s10711-012-9782-5</bibtex:doi>
            <bibtex:title>There is no triangulation of the torus with vertex degrees 5, 6, ... , 6, 7 and related results: geometric proofs for combinatorial theorems</bibtex:title>
            <bibtex:publisher>Springer Netherlands</bibtex:publisher>
            <bibtex:keywords>Torus triangulation; Euclidean cone metric; Holonomy; Meromorphic differential; Residue theorem; Burgers vector; 05C10; 30F10; 57M50</bibtex:keywords>
            <bibtex:pages>15-29</bibtex:pages>
            <bibtex:language>English</bibtex:language>
            <bibtex:arxiv>1207.3605</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Ivan</bibtex:first>
                    <bibtex:last>Izmestiev</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Robert</bibtex:first>
                    <bibtex:middle>B.</bibtex:middle>
                    <bibtex:last>Kusner</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:last>Rote</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Boris</bibtex:first>
                    <bibtex:last>Springborn</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>John</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Sullivan</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a07-2013-08">
        <bibtex:article>
            <bibtex:title>Knots in Collapsible and Non-Collapsible Balls</bibtex:title>
            <bibtex:journal>Electronic Journal of Combinatorics</bibtex:journal>
            <bibtex:volume>20, No. 3</bibtex:volume>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:url>http://www.combinatorics.org/ojs/index.php/eljc/article/view/v20i3p31</bibtex:url>
            <bibtex:note>Paper P31, 29 pages</bibtex:note>
            <bibtex:arxiv>1303.2070</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Bruno</bibtex:first>
                    <bibtex:last>Benedetti</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Frank</bibtex:first>
                    <bibtex:middle>H.</bibtex:middle>
                    <bibtex:last>Lutz</bibtex:last>
                </bibtex:person>
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        </bibtex:article>
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    <bibtex:entry id="dgd-b04-2013-08">
        <bibtex:article>
            <bibtex:title>Motion in a Symmetric Potential on the Hyperbolic Plane</bibtex:title>
            <bibtex:journal>Canadian J. of Mathematics</bibtex:journal>
            <bibtex:note>27 pages</bibtex:note>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:arxiv>1305.3788</bibtex:arxiv>
            <bibtex:doi>10.4153/CJM-2013-026-2</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Manuele</bibtex:first>
                    <bibtex:last>Santoprete</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Jürgen</bibtex:first>
                    <bibtex:last>Scheurle</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sebastian</bibtex:first>
                    <bibtex:last>Walcher</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2013-08-neighborly">
        <bibtex:unpublished>
            <bibtex:title>Neighborly inscribed polytopes and Delaunay triangulations</bibtex:title>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:note>Preprint</bibtex:note>
            <bibtex:arxiv>1308.5798</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Bernd</bibtex:first>
                    <bibtex:last>Gonska</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Arnau</bibtex:first>
                    <bibtex:last>Padrol</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:unpublished>
    </bibtex:entry>

    <bibtex:entry id="dgd-b06-2013-07">
        <bibtex:article>
            <bibtex:title>Propagation of Quantum Expectations with Husimi Functions</bibtex:title>
            <bibtex:journal>SIAM Journal on Applied Mathematics</bibtex:journal>
            <bibtex:volume>73</bibtex:volume>
            <bibtex:number>4</bibtex:number>
            <bibtex:pages>1557-1581</bibtex:pages>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:doi>10.1137/120889186</bibtex:doi>
            <bibtex:arxiv>1207.7211</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Johannes</bibtex:first>
                    <bibtex:last>Keller</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Caroline</bibtex:first>
                    <bibtex:last>Lasser</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2013-07-Robust">
        <bibtex:article>
            <bibtex:title>Robust fairing via conformal curvature flow</bibtex:title>
            <bibtex:journal>ACM Trans. Graph, 32(4):61:1--61:10</bibtex:journal>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:last>K. Crane</bibtex:last>
                    <bibtex:lineage>U. Pinkall</bibtex:lineage>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>P.</bibtex:first>
                    <bibtex:last>Schröder</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b03-2013-06-painleve">
        <bibtex:article>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:issn>0176-4276</bibtex:issn>
            <bibtex:journal>Constructive Approximation</bibtex:journal>
            <bibtex:doi>10.1007/s00365-013-9199-x</bibtex:doi>
            <bibtex:title>Automatic Deformation of Riemann–Hilbert Problems with Applications to the Painlevé II Transcendents</bibtex:title>
            <bibtex:publisher>Springer-Verlag</bibtex:publisher>
            <bibtex:keywords>Riemann–Hilbert problems; Contour deformation; Preconditioning; Discrete optimization; Greedy algorithm; Painlevé II</bibtex:keywords>
            <bibtex:pages>1-21</bibtex:pages>
            <bibtex:language>English</bibtex:language>
            <bibtex:arxiv>1206.2446</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Georg</bibtex:first>
                    <bibtex:last>Wechslberger</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Folkmar</bibtex:first>
                    <bibtex:last>Bornemann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-b03-2013-06">
        <bibtex:article>
            <bibtex:title>Joint distribution of the first and second eigenvalues at the soft edge of unitary ensembles</bibtex:title>
            <bibtex:journal>Nonlinearity, Volume 26, Number 6, pp. 1799-1822</bibtex:journal>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:doi>10.1088/0951-7715/26/6/1799</bibtex:doi>
            <bibtex:arxiv>1209.2190</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>N.S.</bibtex:first>
                    <bibtex:last>Witte</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Bornemann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>P.J.</bibtex:first>
                    <bibtex:last>Forrester</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:article>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2013-05">
        <bibtex:unpublished>
            <bibtex:title>On highly regular embeddings</bibtex:title>
            <bibtex:note>Preprint, 19 pages; Transactions Amer. Math. Soc. to appear, Extended Abstract: in Proc. "Combinatorial Methods in Topology and Algebra'' (CoMeTa), Cortona</bibtex:note>
            <bibtex:year>2013</bibtex:year>
            <bibtex:month>May</bibtex:month>
            <bibtex:arxiv>1305.7483</bibtex:arxiv>
            <bibtex:dgdid>65</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/65</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Pavle</bibtex:first>
                    <bibtex:middle>V. M.</bibtex:middle>
                    <bibtex:last>Blagojevic</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Wolfgang</bibtex:first>
                    <bibtex:last>Lück</bibtex:last>
                </bibtex:person>
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                    <bibtex:first>Günter</bibtex:first>
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            <bibtex:abstract>Abstract This paper proposes a generalization of the ordinary de Casteljau algorithm to manifold-valued data including an important special case which uses the exponential map of a symmetric space or Riemannian manifold. We investigate some basic properties of the corresponding Bézier curves and present applications to curve design on polyhedra and implicit surfaces as well as motion of rigid body and positive definite matrices. Moreover, we apply our approach to construct canal and developable surfaces.</bibtex:abstract>
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                    <bibtex:last>Wallner</bibtex:last>
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                    <bibtex:last>McKibbin</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Tsuyoshi</bibtex:first>
                    <bibtex:last>Takagi</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Kim-Chuan</bibtex:first>
                    <bibtex:last>Toh</bibtex:last>
                </bibtex:person>
            </bibtex:editor>
        </bibtex:proceedings>
    </bibtex:entry>

    <bibtex:entry id="dgd-pr-2014-book">
        <bibtex:book>
            <bibtex:title>ZEIT-Akademie Mathematik</bibtex:title>
            <bibtex:publisher>Zeitverlag Gerd Bucerius</bibtex:publisher>
            <bibtex:address>Hamburg</bibtex:address>
            <bibtex:year>2014</bibtex:year>
            <bibtex:note>4 DVDs mit Begleitheft (95 Seiten)</bibtex:note>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Andreas</bibtex:first>
                    <bibtex:last>Loos</bibtex:last>
                </bibtex:person>
            </bibtex:author>
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    </bibtex:entry>

    <bibtex:entry id="dgd-a04-immagini">
        <bibtex:book>
            <bibtex:title>Immagini Della Matematica</bibtex:title>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:address>Italia</bibtex:address>
            <bibtex:year>2013</bibtex:year>
            <bibtex:isbn>978-88-6030-619-7</bibtex:isbn>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Georg</bibtex:first>
                    <bibtex:last>Glaeser</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
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    </bibtex:entry>

    <bibtex:entry id="dgd-b07-2013-mp1">
        <bibtex:book>
            <bibtex:title>Mathematical Physics I: Dynamical Systems and Classical Mechanics. Lecture Notes</bibtex:title>
            <bibtex:publisher>Logos Verlag Berlin GmbH</bibtex:publisher>
            <bibtex:year>2013</bibtex:year>
            <bibtex:isbn>978-3-8325-3569-8</bibtex:isbn>
            <bibtex:url>http://www.logos-verlag.de/cgi-bin/engbuchmid?isbn=3569&amp;lng=deu&amp;id=</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Matteo</bibtex:first>
                    <bibtex:last>Petrera</bibtex:last>
                </bibtex:person>
            </bibtex:author>
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    </bibtex:entry>

    <bibtex:entry id="dgd-a11-2013-polyhedral">
        <bibtex:Book>
            <bibtex:title>Polyhedral and algebraic methods in computational geometry</bibtex:title>
            <bibtex:series>Universitext</bibtex:series>
            <bibtex:note>Revised and updated translation of the 2008 German original</bibtex:note>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:address>London</bibtex:address>
            <bibtex:year>2013</bibtex:year>
            <bibtex:pages>x+250</bibtex:pages>
            <bibtex:isbn>978-1-4471-4816-6; 978-1-4471-4817-3</bibtex:isbn>
            <bibtex:mrclass>51-01 (13P10 52-01 52B55)</bibtex:mrclass>
            <bibtex:mrnumber>2905853</bibtex:mrnumber>
            <bibtex:doi>10.1007/978-1-4471-4817-3</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Joswig</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Thorsten</bibtex:first>
                    <bibtex:last>Theobald</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:Book>
    </bibtex:entry>

    <bibtex:entry id="dgd-a04-2013-surprenantes">
        <bibtex:book>
            <bibtex:title>Surprenantes images de mathématiques</bibtex:title>
            <bibtex:publisher>Belin</bibtex:publisher>
            <bibtex:note>Janie Molard(Übersetzerin)</bibtex:note>
            <bibtex:year>2013</bibtex:year>
            <bibtex:isbn>978-27-0115-695-8</bibtex:isbn>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Georg</bibtex:first>
                    <bibtex:last>Glaeser</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:book>
    </bibtex:entry>

    <bibtex:entry id="dgd-c06-2012-cindy">
        <bibtex:book>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:title>The Cinderella.2 Manual: Working with The Interactive Geometry Software</bibtex:title>
            <bibtex:year>2012</bibtex:year>
            <bibtex:url>https://www.springer.com/de/book/9783540349242</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Richter-Gebert</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>U.</bibtex:first>
                    <bibtex:last>Kortenkamp</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:book>
    </bibtex:entry>

    <bibtex:entry id="dgd-a04-2012-wiskunde">
        <bibtex:book>
            <bibtex:title>Wiskunde in beeld</bibtex:title>
            <bibtex:publisher>Uitgevrij Veen Magazines BV</bibtex:publisher>
            <bibtex:year>2012</bibtex:year>
            <bibtex:adress>Nederlands</bibtex:adress>
            <bibtex:isbn>978-90-8571-250-3</bibtex:isbn>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Georg</bibtex:first>
                    <bibtex:last>Glaeser</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:book>
    </bibtex:entry>

    <bibtex:entry id="dgd-c06-2011-perspect">
        <bibtex:book>
            <bibtex:publisher>Springer</bibtex:publisher>
            <bibtex:title>Perspectives on Projective Geometry: A Guided Tour Through Real and Complex Geometry</bibtex:title>
            <bibtex:year>2011</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Richter-Gebert</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:book>
    </bibtex:entry>

    <bibtex:entry id="dgd-a04-bilder-der-mathematik">
        <bibtex:book>
            <bibtex:title>Bilder der Mathematik</bibtex:title>
            <bibtex:publisher>Springer Spektrum</bibtex:publisher>
            <bibtex:edition>2</bibtex:edition>
            <bibtex:note>Nachdruck 2014</bibtex:note>
            <bibtex:year>2010</bibtex:year>
            <bibtex:isbn>978-3-662-43416-1</bibtex:isbn>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Georg</bibtex:first>
                    <bibtex:last>Glaeser</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:book>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2024-decorated-dce-thesis">
        <bibtex:PhdThesis>
            <bibtex:title>Decorated Discrete Conformal Equivalence, Canonical Tessellations, and Polyhedral Realization</bibtex:title>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:note>Doctoral thesis</bibtex:note>
            <bibtex:year>2024</bibtex:year>
            <bibtex:doi>10.14279/ depositonce-20357</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Carl</bibtex:first>
                    <bibtex:middle>O. R.</bibtex:middle>
                    <bibtex:last>Lutz</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-c01-2023-09-q-nets">
        <bibtex:PhdThesis>
            <bibtex:title>Q-Nets and Quadrics</bibtex:title>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:note>Doctoral thesis</bibtex:note>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:doi>10.14279/depositonce-18877</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Alexander</bibtex:first>
                    <bibtex:middle>Yves</bibtex:middle>
                    <bibtex:last>Fairley</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a05-2023-09-solar-corona">
        <bibtex:PhdThesis>
            <bibtex:title>The solar corona: modeled, discretized, visualized</bibtex:title>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:note>Doctoral thesis</bibtex:note>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:doi>10.14279/depositonce-18889</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Marcel</bibtex:first>
                    <bibtex:last>Padilla</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2023-affolter-thesis">
        <bibtex:PhdThesis>
            <bibtex:title>Discrete differential geometry and cluster algebras via TCD maps</bibtex:title>
            <bibtex:notes>Doctoral thesis</bibtex:notes>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:year>2023</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:doi>10.14279/depositonce-17600</bibtex:doi>
            <bibtex:arxiv>2305.02212</bibtex:arxiv>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Niklas</bibtex:first>
                    <bibtex:middle>C.</bibtex:middle>
                    <bibtex:last>Affolter</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a02-2020-discrete-quadrics">
        <bibtex:PhdThesis>
            <bibtex:title>Discrete confocal quadrics and checkerboard incircular nets</bibtex:title>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:year>2021</bibtex:year>
            <bibtex:doi>10.1007/978-3-030-81847-0</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Jan</bibtex:first>
                    <bibtex:last>Techter</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2020-kourimska-thesis">
        <bibtex:PhdThesis>
            <bibtex:title>Polyhedral surfaces of constant curvature and discrete uniformization</bibtex:title>
            <bibtex:notes>Doctoral thesis</bibtex:notes>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:year>2020</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:doi>10.14279/depositonce-9883</bibtex:doi>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Hana</bibtex:first>
                    <bibtex:last>Kourimská</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-cap-2020-communication">
        <bibtex:phdthesis>
            <bibtex:year>2020</bibtex:year>
            <bibtex:title>Mathematical Science Communication</bibtex:title>
            <bibtex:doi>10.17169/refubium-28451</bibtex:doi>
            <bibtex:school>Freie Universität Berlin</bibtex:school>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:middle>Maria</bibtex:middle>
                    <bibtex:last>Hartkopf</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-A02-2019-Y">
        <bibtex:phdthesis>
            <bibtex:school>TU München</bibtex:school>
            <bibtex:title>Discrete spin geometry for surface immersions</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Zi</bibtex:first>
                    <bibtex:last>Ye</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-A02-2018-09-CMC">
        <bibtex:phdthesis>
            <bibtex:title>A Geometric Construction for the Associated Family of S–Isothermic CMC Surfaces</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:url>http://mediatum.ub.tum.de?id=1368384</bibtex:url>
            <bibtex:school>TU München</bibtex:school>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Benno</bibtex:first>
                    <bibtex:last>König</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-z02-2018-non-standard">
        <bibtex:phdthesis>
            <bibtex:title>Non-standard Analysis in Projective Geometry</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:school>Technische Universität München</bibtex:school>
            <bibtex:url>http://mediatum.ub.tum.de/1444961</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Michael</bibtex:first>
                    <bibtex:last>Strobel</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-z02-2017-07-fundamental">
        <bibtex:phdthesis>
            <bibtex:title>Fundamental Properties of Phirotopes</bibtex:title>
            <bibtex:note>Dissertation</bibtex:note>
            <bibtex:year>2017</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:url>http://mediatum.ub.tum.de/603815?show_id=1341483</bibtex:url>
            <bibtex:school>Technische Universität München</bibtex:school>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Katharina</bibtex:first>
                    <bibtex:last>Schaar</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a07-2017-PL-Morse-theory">
        <bibtex:phdthesis>
            <bibtex:title>Piecewise linear Morse theory.</bibtex:title>
            <bibtex:school>Freie Universität Berlin</bibtex:school>
            <bibtex:year>2017</bibtex:year>
            <bibtex:url>https://refubium.fu-berlin.de/handle/fub188/12531</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Romain</bibtex:first>
                    <bibtex:last>Grunert</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2016-Brinkmann-diss">
        <bibtex:PhdThesis>
            <bibtex:title>f-Vector Spaces of Polytopes, Spheres, and Eulerian Lattices</bibtex:title>
            <bibtex:school>FU Berlin</bibtex:school>
            <bibtex:year>2016</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:note>vii+132 pages</bibtex:note>
            <bibtex:urn>urn:nbn:de:kobv:188-fudissthesis000000103149-2</bibtex:urn>
            <bibtex:url>http://www.diss.fu-berlin.de/diss/receive/FUDISS_thesis_000000103149</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Philip</bibtex:first>
                    <bibtex:last>Brinkmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2016-sechelman-diss">
        <bibtex:PhdThesis>
            <bibtex:title>Variational Methods for Discrete Surface Parameterization. Applications and Implementation</bibtex:title>
            <bibtex:notes>Doctoral thesis</bibtex:notes>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:year>2016</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:url>http://dx.doi.org/10.14279/depositonce-5415</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Stefan</bibtex:first>
                    <bibtex:last>Sechelmann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-b01-2016-04-phd-kranich">
        <bibtex:phdthesis>
            <bibtex:title>Continuity in Dynamic Geometry: An Algorithmic Approach</bibtex:title>
            <bibtex:year>2016</bibtex:year>
            <bibtex:month>April</bibtex:month>
            <bibtex:school>TU München</bibtex:school>
            <bibtex:url>http://nbn-resolving.de/urn/resolver.pl?urn:nbn:de:bvb:91-diss-20160418-1281075-1-5</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Stefan</bibtex:first>
                    <bibtex:last>Kranich</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a03-2016-Firsching-diss">
        <bibtex:PhdThesis>
            <bibtex:title>Optimization Methods in Discrete Geometry</bibtex:title>
            <bibtex:school>FU Berlin</bibtex:school>
            <bibtex:year>2016</bibtex:year>
            <bibtex:month>January</bibtex:month>
            <bibtex:note>85 pages</bibtex:note>
            <bibtex:url>http://www.diss.fu-berlin.de/diss/receive/FUDISS_thesis_000000101268</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Moritz</bibtex:first>
                    <bibtex:last>Firsching</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-b06-2015-10-automatic">
        <bibtex:phdthesis>
            <bibtex:title>Quantum Dynamics on Potential Energy Surfaces-Simpler States and Simpler Dynamics</bibtex:title>
            <bibtex:school>TU München</bibtex:school>
            <bibtex:year>2015</bibtex:year>
            <bibtex:month>October</bibtex:month>
            <bibtex:dgdid>187</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/187</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>J.</bibtex:first>
                    <bibtex:last>Keller</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-b09-2015-10">
        <bibtex:phdthesis>
            <bibtex:title>Fully variational Lagrangian discretizations for second and fourth order evolution equations</bibtex:title>
            <bibtex:school>Technische Universität München</bibtex:school>
            <bibtex:year>2015</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:type>Dissertation</bibtex:type>
            <bibtex:url>https://mediatum.ub.tum.de/1271651</bibtex:url>
            <bibtex:dgdid>182</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/182</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>H.</bibtex:first>
                    <bibtex:last>Osberger</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-b03-2015-07-Automatic">
        <bibtex:phdthesis>
            <bibtex:title>Automatic Contour Deformation of Riemann-Hilbert Problems</bibtex:title>
            <bibtex:school>TU Munich</bibtex:school>
            <bibtex:year>2015</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:dgdid>192</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/192</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>G.</bibtex:first>
                    <bibtex:last>Wechslberger</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-C07-2013-Complex">
        <bibtex:phdthesis>
            <bibtex:title>Complex Line Bundles over Simplicial Complexes</bibtex:title>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:year>2015</bibtex:year>
            <bibtex:type>Dissertation</bibtex:type>
            <bibtex:dgdid>191</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/191</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>F.</bibtex:first>
                    <bibtex:last>Knöppel</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2014-phd-guenther">
        <bibtex:phdthesis>
            <bibtex:title>Discrete Riemann surfaces and integrable systems</bibtex:title>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:urn>urn:nbn:de:kobv:83-opus4-56591</bibtex:urn>
            <bibtex:url>http://opus4.kobv.de/opus4-tuberlin/frontdoor/index/index/docId/5659</bibtex:url>
            <bibtex:referee>Alexander I. Bobenko and Dmitry Chelkak</bibtex:referee>
            <bibtex:advisor>Alexander I. Bobenko</bibtex:advisor>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:last>Günther</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a08-2014-phd">
        <bibtex:phdthesis>
            <bibtex:title>Cyclidic and hyperbolic nets: A piecewise smooth discretization of orthogonal and asymptotic nets in discrete differential geometry</bibtex:title>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:year>2014</bibtex:year>
            <bibtex:advisor>Alexander I. Bobenko</bibtex:advisor>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Emanuel</bibtex:first>
                    <bibtex:last>Huhnen-Venedey</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a07-2014-config">
        <bibtex:PhdThesis>
            <bibtex:title>Parameterizations in the Configuration Space and Approximations of Related Surfaces</bibtex:title>
            <bibtex:school>Freie Universität Berlin</bibtex:school>
            <bibtex:year>2014</bibtex:year>
            <bibtex:url>http://www.diss.fu-berlin.de/diss/receive/FUDISS_thesis_000000096803</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Dror</bibtex:first>
                    <bibtex:last>Atariah</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:PhdThesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2014-phd-pavl">
        <bibtex:phdthesis>
            <bibtex:title>Spinor representation of Bryant surfaces with catenoidal and smooth ends</bibtex:title>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:year>2014</bibtex:year>
            <bibtex:advisor>Alexander I. Bobenko</bibtex:advisor>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Tatiana</bibtex:first>
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                </bibtex:person>
            </bibtex:author>
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    </bibtex:entry>

    <bibtex:entry id="dgd-b08-2013-phd">
        <bibtex:phdthesis>
            <bibtex:title>Crystalline Order, Surface Energy Densities and Wulff Shapes: Emergence from Atomistic Models</bibtex:title>
            <bibtex:type>Dissertation</bibtex:type>
            <bibtex:school>Technische Universität München</bibtex:school>
            <bibtex:address>München</bibtex:address>
            <bibtex:year>2013</bibtex:year>
            <bibtex:url>http://mediatum.ub.tum.de/node?id=1142127</bibtex:url>
            <bibtex:referee>Gero Friesecke and Georg Dolzmann and Irene Fonseca</bibtex:referee>
            <bibtex:advisor>Gero Friesecke</bibtex:advisor>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Yuen</bibtex:first>
                    <bibtex:last>Au Yeung</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:phdthesis>
    </bibtex:entry>

    <bibtex:entry id="dgd-a01-2024-convergence-holo-integrals">
        <bibtex:mastersthesis>
            <bibtex:title>Convergence of discrete holomorphic integrals on orthodiagonal discrete Riemann surfaces</bibtex:title>
            <bibtex:school>TU Berlin</bibtex:school>
            <bibtex:note>master thesis</bibtex:note>
            <bibtex:year>2024</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:dgdid>806</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/806</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Maximilian</bibtex:first>
                    <bibtex:last>Pschigode</bibtex:last>
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    <bibtex:entry id="c05-skrodzki2014neighborhood">
        <bibtex:mastersthesis>
            <bibtex:title>Neighborhood Computation of Point Set Surfaces</bibtex:title>
            <bibtex:school>Freie University Berlin</bibtex:school>
            <bibtex:year>2014</bibtex:year>
            <bibtex:dgdid>202</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/202</bibtex:dgdurl>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
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    </bibtex:entry>

    <bibtex:entry id="dgd-a05-2015-09-Infinitesimal">
        <bibtex:mastersthesis>
            <bibtex:title>Infinitesimal conformal deformations of triangulated surfaces</bibtex:title>
            <bibtex:school>Technische Universität Berlin</bibtex:school>
            <bibtex:year>2013</bibtex:year>
            <bibtex:dgdid>190</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/190</bibtex:dgdurl>
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                <bibtex:person>
                    <bibtex:first>W.Y.</bibtex:first>
                    <bibtex:last>Lam</bibtex:last>
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    <bibtex:entry id="dgd-c05-2021-12-large-evaluation">
        <bibtex:inproceedings>
            <bibtex:title>A Large-Scale Evaluation Of Shape-Aware Neighborhood Weights And Neighborhood Sizes</bibtex:title>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>December</bibtex:month>
            <bibtex:booktitle>Computer-Aided Design</bibtex:booktitle>
            <bibtex:url>https://ms-math-computer.science/posters/2020_large_scale_evaluation.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann</bibtex:last>
                </bibtex:person>
            </bibtex:author>
        </bibtex:inproceedings>
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    <bibtex:entry id="dgd-c05-2021-06-three-turing">
        <bibtex:inproceedings>
            <bibtex:title>{Investigations of structures in the parameter space of three-dimensional Turing-like patterns}</bibtex:title>
            <bibtex:url>https://ms-math-computer.science/posters/2020_visually_3D_Turing.pdf</bibtex:url>
            <bibtex:booktitle>{AUTOMATA2021}</bibtex:booktitle>
            <bibtex:year>2021</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann</bibtex:last>
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    <bibtex:entry id="dgd-c05-2019-09-processing">
        <bibtex:inproceedings>
            <bibtex:title>Processing of Point Set Surfaces</bibtex:title>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:booktitle>FU Berlin</bibtex:booktitle>
            <bibtex:url>https://ms-math-computer.science/posters/2019_icerm.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Sunil</bibtex:first>
                    <bibtex:last>Yadav</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
                </bibtex:person>
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    <bibtex:entry id="dgd-cap-2019-08-superellipse">
        <bibtex:inproceedings>
            <bibtex:title>Die Superellipse</bibtex:title>
            <bibtex:booktitle>Mathematikkalender</bibtex:booktitle>
            <bibtex:publisher>Meyerthole Siems Kohlruss Gesellschaft für aktuarische Beratung</bibtex:publisher>
            <bibtex:year>2019</bibtex:year>
            <bibtex:month>August</bibtex:month>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Günter</bibtex:first>
                    <bibtex:middle>M.</bibtex:middle>
                    <bibtex:last>Ziegler</bibtex:last>
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    <bibtex:entry id="dgd-c05-2019-variational">
        <bibtex:inproceedings>
            <bibtex:title>Variational Shape Approximation of Point Set Surfaces</bibtex:title>
            <bibtex:booktitle>IGS 2019 International Geometry Summit - Poster Proceedings</bibtex:booktitle>
            <bibtex:pages>54--57</bibtex:pages>
            <bibtex:year>2019</bibtex:year>
            <bibtex:url>https://drive.google.com/file/d/1eq3LDDOtpFH77fXsv37ugk7ORdf5k3e1/view</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann</bibtex:last>
                </bibtex:person>
                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
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    <bibtex:entry id="dgd-c02-2018-11-One">
        <bibtex:misc>
            <bibtex:title>One-bit sigma-delta modulation on a closed loop</bibtex:title>
            <bibtex:note>poster</bibtex:note>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>november</bibtex:month>
            <bibtex:dgdid>443</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/443</bibtex:dgdurl>
            <bibtex:author>
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                    <bibtex:first>Felix</bibtex:first>
                    <bibtex:middle>Krahmer</bibtex:middle>
                    <bibtex:last>Sara Krause-Solberg</bibtex:last>
                    <bibtex:lineage>Olga Graf</bibtex:lineage>
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    <bibtex:entry id="dgd-c05-2018-06-analysis-nvt">
        <bibtex:inproceedings>
            <bibtex:title>Analysis of NVT-based Point Set Denoising in Parameter Space</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>June</bibtex:month>
            <bibtex:booktitle>Computers &amp; Graphics</bibtex:booktitle>
            <bibtex:url>https://ms-math-computer.science/posters/2018_smi.pdf</bibtex:url>
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                <bibtex:person>
                    <bibtex:first>Eric</bibtex:first>
                    <bibtex:last>Zimmermann</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Sunil</bibtex:first>
                    <bibtex:last>Yadav</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
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    <bibtex:entry id="dgd-C04-2018-05-Mayer-Vietoris">
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            <bibtex:title>The Mayer-Vietoris Pyramid Sheaf-theoretically</bibtex:title>
            <bibtex:note>Poster Session: Bridging Statistics and Sheaves at IMA, Minneapolis</bibtex:note>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>May</bibtex:month>
            <bibtex:url>http://bfluhr.com/bucket/poster-ima.pdf</bibtex:url>
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                <bibtex:person>
                    <bibtex:first>Benedikt</bibtex:first>
                    <bibtex:last>Fluhr</bibtex:last>
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    <bibtex:entry id="dgd-c05-2018-03-asymptotical-results">
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            <bibtex:title>Asymptotical &amp; Combinatorial Results on the Neighborhood Grid Data Structure</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>March</bibtex:month>
            <bibtex:booktitle>Einstein Workshop Discrete Geometry and Topology</bibtex:booktitle>
            <bibtex:url>https://ms-math-computer.science/posters/2018_einstein_workshop.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
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    <bibtex:entry id="dgd-c05-2018-02-computational-aspects">
        <bibtex:inproceedings>
            <bibtex:title>Computational and Structural Aspects of Point Set Surfaces</bibtex:title>
            <bibtex:year>2018</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:booktitle>BMS Days 2018</bibtex:booktitle>
            <bibtex:url>https://ms-math-computer.science/posters/2018_bms_days.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Konrad</bibtex:first>
                    <bibtex:last>Polthier</bibtex:last>
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    <bibtex:entry id="dgd-c05-2017-07-computational-aspects">
        <bibtex:inproceedings>
            <bibtex:title>Computational and Structural Aspects of Point Set Surfaces</bibtex:title>
            <bibtex:year>2017</bibtex:year>
            <bibtex:month>July</bibtex:month>
            <bibtex:booktitle>SIAM Conference on Industrial and Applied Geometry</bibtex:booktitle>
            <bibtex:url>https://ms-math-computer.science/posters/2017_siam_2.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Reitebuch</bibtex:last>
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    <bibtex:entry id="dgd-c05-2017-02-computational-aspects">
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            <bibtex:title>Computational and Structural Aspects of Point Set Surfaces</bibtex:title>
            <bibtex:year>2017</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:booktitle>BMS Days 2017</bibtex:booktitle>
            <bibtex:url>https://ms-math-computer.science/posters/2017_bms_days.pdf</bibtex:url>
            <bibtex:author>
                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
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    <bibtex:entry id="dgd-a08-2014-09-nurbsposter">
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            <bibtex:title>Planar quad layout on NURBS-surfaces from symmetric conjugate curves</bibtex:title>
            <bibtex:note>Presented at Advances in Architectural Geometry 2014</bibtex:note>
            <bibtex:year>2014</bibtex:year>
            <bibtex:month>September</bibtex:month>
            <bibtex:dgdid>141</bibtex:dgdid>
            <bibtex:dgdurl>https://www.discretization.de/publications/file/141</bibtex:dgdurl>
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                    <bibtex:last>Seidel</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Thilo</bibtex:first>
                    <bibtex:last>Rörig</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Stefan</bibtex:first>
                    <bibtex:last>Sechelmann</bibtex:last>
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    <bibtex:entry id="dgd-cap-2024-02-polytopia">
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            <bibtex:title>Polytopia</bibtex:title>
            <bibtex:year>2024</bibtex:year>
            <bibtex:month>February</bibtex:month>
            <bibtex:url>https://www.polytopia.eu/</bibtex:url>
            <bibtex:note>Adopt a Polyeder</bibtex:note>
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                    <bibtex:first>Anna</bibtex:first>
                    <bibtex:last>Hartkopf</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Stefan</bibtex:first>
                    <bibtex:last>Auerbach</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:last>Skrodzki</bibtex:last>
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    <bibtex:entry id="dgd-c00-2015-cindyjs">
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            <bibtex:url>http://www.science-to-touch.com/DGD</bibtex:url>
            <bibtex:title>CindyJS: A growing collection of interactive demonstrations</bibtex:title>
            <bibtex:year>2015</bibtex:year>
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                <bibtex:person>
                    <bibtex:first>Ulrich</bibtex:first>
                    <bibtex:last>Kortenkamp</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Stefan</bibtex:first>
                    <bibtex:last>Kranich</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Jürgen</bibtex:first>
                    <bibtex:last>Richter-Gebert</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>M.</bibtex:first>
                    <bibtex:last>Strobel</bibtex:last>
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                <bibtex:person>
                    <bibtex:first>Martin</bibtex:first>
                    <bibtex:prelast>von</bibtex:prelast>
                    <bibtex:last>Gagern</bibtex:last>
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                <bibtex:person>
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