Geometric Topology Nov 2018

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</div> <dl id='articles'> <dt> <a name='item1'>[1]</a> <a href ="/abs/1811.00134" title="Abstract" id="1811.00134"> arXiv:1811.00134 </a> [<a href="/pdf/1811.00134" title="Download PDF" id="pdf-1811.00134" aria-labelledby="pdf-1811.00134">pdf</a>, <a href="/format/1811.00134" title="Other formats" id="oth-1811.00134" aria-labelledby="oth-1811.00134">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> An unoriented skein relation via bordered-sutured Floer homology </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Vela-Vick,+D+S">David Shea Vela-Vick</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Wong,+C+M">C.-M. Michael Wong</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 44 pages, 14 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item2'>[2]</a> <a href ="/abs/1811.00584" title="Abstract" id="1811.00584"> arXiv:1811.00584 </a> [<a href="/pdf/1811.00584" title="Download PDF" id="pdf-1811.00584" aria-labelledby="pdf-1811.00584">pdf</a>, <a href="/format/1811.00584" title="Other formats" id="oth-1811.00584" aria-labelledby="oth-1811.00584">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> On Kodaira fibrations with invariant cohomology </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Bregman,+C">Corey Bregman</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 17 pages, no figures. Comments welcome </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Geom. Topol. 25 (2021) 2385-2404 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Algebraic Geometry (math.AG) </div> </div> </dd> <dt> <a name='item3'>[3]</a> <a href ="/abs/1811.00679" title="Abstract" id="1811.00679"> arXiv:1811.00679 </a> [<a href="/pdf/1811.00679" title="Download PDF" id="pdf-1811.00679" aria-labelledby="pdf-1811.00679">pdf</a>, <a href="/format/1811.00679" title="Other formats" id="oth-1811.00679" aria-labelledby="oth-1811.00679">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Arithmeticity and Hidden Symmetries of Fully Augmented Pretzel Link Complements </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Meyer,+J+S">Jeffrey S. Meyer</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Millichap,+C">Christian Millichap</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Trapp,+R">Rolland Trapp</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 34 pages. This is the final (accepted) version of the paper </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> New York Journal of Mathematics, 26 (2020) 149-183 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item4'>[4]</a> <a href ="/abs/1811.00886" title="Abstract" id="1811.00886"> arXiv:1811.00886 </a> [<a href="/pdf/1811.00886" title="Download PDF" id="pdf-1811.00886" aria-labelledby="pdf-1811.00886">pdf</a>, <a href="/format/1811.00886" title="Other formats" id="oth-1811.00886" aria-labelledby="oth-1811.00886">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Nontrivial Topological Quandles </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Tsvelikhovskiy,+B">Boris Tsvelikhovskiy</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> arXiv admin note: text overlap with <a href="https://arxiv.org/abs/1805.05908" data-arxiv-id="1805.05908" class="link-https">arXiv:1805.05908</a> </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item5'>[5]</a> <a href ="/abs/1811.01413" title="Abstract" id="1811.01413"> arXiv:1811.01413 </a> [<a href="/pdf/1811.01413" title="Download PDF" id="pdf-1811.01413" aria-labelledby="pdf-1811.01413">pdf</a>, <a href="/format/1811.01413" title="Other formats" id="oth-1811.01413" aria-labelledby="oth-1811.01413">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> On curves intersecting at most once, II </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Greene,+J+E">Joshua Evan Greene</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 10 pages </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Combinatorics (math.CO) </div> </div> </dd> <dt> <a name='item6'>[6]</a> <a href ="/abs/1811.01433" title="Abstract" id="1811.01433"> arXiv:1811.01433 </a> [<a href="/pdf/1811.01433" title="Download PDF" id="pdf-1811.01433" aria-labelledby="pdf-1811.01433">pdf</a>, <a href="/format/1811.01433" title="Other formats" id="oth-1811.01433" aria-labelledby="oth-1811.01433">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Rational cobordisms and integral homology </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Aceto,+P">Paolo Aceto</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Celoria,+D">Daniele Celoria</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Park,+J">JungHwan Park</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 19 pages, final version to appear in Compositio Mathematica </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Compositio Math. 156 (2020) 1825-1845 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item7'>[7]</a> <a href ="/abs/1811.01536" title="Abstract" id="1811.01536"> arXiv:1811.01536 </a> [<a href="/pdf/1811.01536" title="Download PDF" id="pdf-1811.01536" aria-labelledby="pdf-1811.01536">pdf</a>, <a href="/format/1811.01536" title="Other formats" id="oth-1811.01536" aria-labelledby="oth-1811.01536">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Holonomy perturbations of the Chern-Simons functional for lens spaces </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Boozer,+D">David Boozer</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 26 pages, 12 figures; published version </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Indiana Univ. Math. J. 70 (2021), 2065-2106 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item8'>[8]</a> <a href ="/abs/1811.01603" title="Abstract" id="1811.01603"> arXiv:1811.01603 </a> [<a href="/pdf/1811.01603" title="Download PDF" id="pdf-1811.01603" aria-labelledby="pdf-1811.01603">pdf</a>, <a href="/format/1811.01603" title="Other formats" id="oth-1811.01603" aria-labelledby="oth-1811.01603">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Compact connected components in relative character varieties of punctured spheres </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Tholozan,+N">Nicolas Tholozan</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Toulisse,+J">J茅r茅my Toulisse</a></div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> 脙鈥皃ijournal de G脙漏om脙漏trie Alg脙漏brique, Volume 5 (April 19, 2021) epiga:5894 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Algebraic Geometry (math.AG) </div> </div> </dd> <dt> <a name='item9'>[9]</a> <a href ="/abs/1811.02520" title="Abstract" id="1811.02520"> arXiv:1811.02520 </a> [<a href="/pdf/1811.02520" title="Download PDF" id="pdf-1811.02520" aria-labelledby="pdf-1811.02520">pdf</a>, <a href="/format/1811.02520" title="Other formats" id="oth-1811.02520" aria-labelledby="oth-1811.02520">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Convergence of normalized Betti numbers in nonpositive curvature </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Abert,+M">Miklos Abert</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Bergeron,+N">Nicolas Bergeron</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Biringer,+I">Ian Biringer</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Gelander,+T">Tsachik Gelander</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 54 pages, previous version fixed an error in Section 4.1 and corrected some typos. This version reworks Section 2, including details for the proof of continuity of our construction </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item10'>[10]</a> <a href ="/abs/1811.02606" title="Abstract" id="1811.02606"> arXiv:1811.02606 </a> [<a href="/pdf/1811.02606" title="Download PDF" id="pdf-1811.02606" aria-labelledby="pdf-1811.02606">pdf</a>, <a href="/format/1811.02606" title="Other formats" id="oth-1811.02606" aria-labelledby="oth-1811.02606">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Lipschitz null-homotopy of mappings $S^3 \rightarrow S^2$ </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Berdnikov,+A">Aleksandr Berdnikov</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 27 pages, 20 figures </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Journal of Topology, vol.15, no.2 June 2022, pp.815-843 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item11'>[11]</a> <a href ="/abs/1811.02753" title="Abstract" id="1811.02753"> arXiv:1811.02753 </a> [<a href="/pdf/1811.02753" title="Download PDF" id="pdf-1811.02753" aria-labelledby="pdf-1811.02753">pdf</a>, <a href="/format/1811.02753" title="Other formats" id="oth-1811.02753" aria-labelledby="oth-1811.02753">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> A note on the complexity of h-cobordisms </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Schwartz,+H+R">Hannah R. Schwartz</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> Minor corrections, final version to appear in AGT </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Algebr. Geom. Topol. 20 (2020) 3313-3327 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item12'>[12]</a> <a href ="/abs/1811.03257" title="Abstract" id="1811.03257"> arXiv:1811.03257 </a> [<a href="/pdf/1811.03257" title="Download PDF" id="pdf-1811.03257" aria-labelledby="pdf-1811.03257">pdf</a>, <a href="/format/1811.03257" title="Other formats" id="oth-1811.03257" aria-labelledby="oth-1811.03257">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Categorical Chern character and braid groups </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Oblomkov,+A">Alexei Oblomkov</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Rozansky,+L">Lev Rozansky</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 55 pages, no figures; many proofs and definitions are expanded; the introductory sections on matrix factorizations are added </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Representation Theory (math.RT) </div> </div> </dd> <dt> <a name='item13'>[13]</a> <a href ="/abs/1811.03266" title="Abstract" id="1811.03266"> arXiv:1811.03266 </a> [<a href="/pdf/1811.03266" title="Download PDF" id="pdf-1811.03266" aria-labelledby="pdf-1811.03266">pdf</a>, <a href="/format/1811.03266" title="Other formats" id="oth-1811.03266" aria-labelledby="oth-1811.03266">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> A sufficient condition for a 2-dimensional orbifold to be good </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Roushon,+S+K">S K Roushon</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 6 pages, 2 figures, To appear in The Mathematics Student </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Math. Student. 88 (2019), no. 1-2, 165-171 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item14'>[14]</a> <a href ="/abs/1811.03675" title="Abstract" id="1811.03675"> arXiv:1811.03675 </a> [<a href="/pdf/1811.03675" title="Download PDF" id="pdf-1811.03675" aria-labelledby="pdf-1811.03675">pdf</a>, <a href="/format/1811.03675" title="Other formats" id="oth-1811.03675" aria-labelledby="oth-1811.03675">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Two parameters bt-algebra and invariants for links and tied links </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Aicardi,+F">Francesca Aicardi</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Juyumaya,+J">Jesus Juyumaya</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 16 pages, 5 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; General Topology (math.GN) </div> </div> </dd> <dt> <a name='item15'>[15]</a> <a href ="/abs/1811.03708" title="Abstract" id="1811.03708"> arXiv:1811.03708 </a> [<a href="/pdf/1811.03708" title="Download PDF" id="pdf-1811.03708" aria-labelledby="pdf-1811.03708">pdf</a>, <a href="/format/1811.03708" title="Other formats" id="oth-1811.03708" aria-labelledby="oth-1811.03708">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Geography of Genus 2 Lefschetz fibrations </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Nakamura,+K">Kai Nakamura</a></div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Symplectic Geometry (math.SG) </div> </div> </dd> <dt> <a name='item16'>[16]</a> <a href ="/abs/1811.04080" title="Abstract" id="1811.04080"> arXiv:1811.04080 </a> [<a href="/pdf/1811.04080" title="Download PDF" id="pdf-1811.04080" aria-labelledby="pdf-1811.04080">pdf</a>, <a href="/format/1811.04080" title="Other formats" id="oth-1811.04080" aria-labelledby="oth-1811.04080">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Notes on fold maps obtained by surgery operations and algebraic information of their Reeb spaces </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Kitazawa,+N">Naoki Kitazawa</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 31 pages, 12 figures. this version is a revised version of the previous version and submitted to another refereed journal, excuse me for revising articles frequently (also for other preprints in <a href="http://arXiv.org" rel="external noopener nofollow" class="link-external link-http">arXiv.org</a>) </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; K-Theory and Homology (math.KT) </div> </div> </dd> <dt> <a name='item17'>[17]</a> <a href ="/abs/1811.04106" title="Abstract" id="1811.04106"> arXiv:1811.04106 </a> [<a href="/pdf/1811.04106" title="Download PDF" id="pdf-1811.04106" aria-labelledby="pdf-1811.04106">pdf</a>, <a href="/format/1811.04106" title="Other formats" id="oth-1811.04106" aria-labelledby="oth-1811.04106">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Finite, fiber- and orientation-preserving actions on orientable Seifert manifolds with non-orientable base space </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Peet,+B">Benjamin Peet</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 9 pages, 4 figures. Final revision before publication </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item18'>[18]</a> <a href ="/abs/1811.04131" title="Abstract" id="1811.04131"> arXiv:1811.04131 </a> [<a href="/pdf/1811.04131" title="Download PDF" id="pdf-1811.04131" aria-labelledby="pdf-1811.04131">pdf</a>, <a href="/format/1811.04131" title="Other formats" id="oth-1811.04131" aria-labelledby="oth-1811.04131">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Platonic solids and high genus covers of lattice surfaces </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Athreya,+J+S">Jayadev S. Athreya</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Aulicino,+D">David Aulicino</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Hooper,+W+P">W. Patrick Hooper</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> With an appendix by Anja Randecker. 55 pages. 12 Figures. This version is updated following a referee report. A website with additional graphics and auxiliary files, including nets of dodecahedra can be found at: <a href="http://userhome.brooklyn.cuny.edu/aulicino/dodecahedron/" rel="external noopener nofollow" class="link-external link-http">this http URL</a> </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item19'>[19]</a> <a href ="/abs/1811.04342" title="Abstract" id="1811.04342"> arXiv:1811.04342 </a> [<a href="/pdf/1811.04342" title="Download PDF" id="pdf-1811.04342" aria-labelledby="pdf-1811.04342">pdf</a>, <a href="/format/1811.04342" title="Other formats" id="oth-1811.04342" aria-labelledby="oth-1811.04342">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Classification of rational differential forms on the Riemann sphere, via their isotropy group </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Alvarez-Parrilla,+A">Alvaro Alvarez-Parrilla</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Fr%C3%ADas-Armenta,+M+E">Mart铆n Eduardo Fr铆as-Armenta</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Yee-Romero,+C">Carlos Yee-Romero</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 40 pages, 12 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Dynamical Systems (math.DS) </div> </div> </dd> <dt> <a name='item20'>[20]</a> <a href ="/abs/1811.04394" title="Abstract" id="1811.04394"> arXiv:1811.04394 </a> [<a href="/pdf/1811.04394" title="Download PDF" id="pdf-1811.04394" aria-labelledby="pdf-1811.04394">pdf</a>, <a href="/format/1811.04394" title="Other formats" id="oth-1811.04394" aria-labelledby="oth-1811.04394">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Absolute profinite rigidity and hyperbolic geometry </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Bridson,+M+R">M. R. Bridson</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=McReynolds,+D+B">D. B. McReynolds</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Reid,+A+W">A. W. Reid</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Spitler,+R">R. Spitler</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> v2: 35 pages. Final version. To appear in the Annals of Mathematics, Vol. 192, no. 3, November 2020 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Group Theory (math.GR); Number Theory (math.NT) </div> </div> </dd> <dt> <a name='item21'>[21]</a> <a href ="/abs/1811.04832" title="Abstract" id="1811.04832"> arXiv:1811.04832 </a> [<a href="/pdf/1811.04832" title="Download PDF" id="pdf-1811.04832" aria-labelledby="pdf-1811.04832">pdf</a>, <a href="/format/1811.04832" title="Other formats" id="oth-1811.04832" aria-labelledby="oth-1811.04832">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> On two non-building but simply connected compact Tits geometries of type C3 </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Pasini,+A">Antonio Pasini</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 25 pages </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Innov. Incidence Geom. 17 (2019) 221-249 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item22'>[22]</a> <a href ="/abs/1811.04883" title="Abstract" id="1811.04883"> arXiv:1811.04883 </a> [<a href="/pdf/1811.04883" title="Download PDF" id="pdf-1811.04883" aria-labelledby="pdf-1811.04883">pdf</a>, <a href="/format/1811.04883" title="Other formats" id="oth-1811.04883" aria-labelledby="oth-1811.04883">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> The Torsion Generating Set Of The Dehn Twist Subgroups Of Non-orientable Surfaces </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Du,+X">Xiaoming Du</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 6 pages, 7 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item23'>[23]</a> <a href ="/abs/1811.04964" title="Abstract" id="1811.04964"> arXiv:1811.04964 </a> [<a href="/pdf/1811.04964" title="Download PDF" id="pdf-1811.04964" aria-labelledby="pdf-1811.04964">pdf</a>, <a href="/format/1811.04964" title="Other formats" id="oth-1811.04964" aria-labelledby="oth-1811.04964">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> A maximal cubic quotient of the braid algebra </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Marin,+I">Ivan Marin</a></div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Quantum Algebra (math.QA); Representation Theory (math.RT) </div> </div> </dd> <dt> <a name='item24'>[24]</a> <a href ="/abs/1811.05107" title="Abstract" id="1811.05107"> arXiv:1811.05107 </a> [<a href="/pdf/1811.05107" title="Download PDF" id="pdf-1811.05107" aria-labelledby="pdf-1811.05107">pdf</a>, <a href="/format/1811.05107" title="Other formats" id="oth-1811.05107" aria-labelledby="oth-1811.05107">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Towards the topological recursion for double Hurwitz numbers </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Do,+N">Norman Do</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Karev,+M">Maksim Karev</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 23 pages </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Mathematical Physics (math-ph); Algebraic Geometry (math.AG); Combinatorics (math.CO) </div> </div> </dd> <dt> <a name='item25'>[25]</a> <a href ="/abs/1811.05109" title="Abstract" id="1811.05109"> arXiv:1811.05109 </a> [<a href="/pdf/1811.05109" title="Download PDF" id="pdf-1811.05109" aria-labelledby="pdf-1811.05109">pdf</a>, <a href="/format/1811.05109" title="Other formats" id="oth-1811.05109" aria-labelledby="oth-1811.05109">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Gluck twists along 2-knots with periodic monodromy </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Fukuda,+M">Mizuki Fukuda</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 11pages, 6 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item26'>[26]</a> <a href ="/abs/1811.05366" title="Abstract" id="1811.05366"> arXiv:1811.05366 </a> [<a href="/pdf/1811.05366" title="Download PDF" id="pdf-1811.05366" aria-labelledby="pdf-1811.05366">pdf</a>, <a href="/format/1811.05366" title="Other formats" id="oth-1811.05366" aria-labelledby="oth-1811.05366">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Hitchin components for orbifolds </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Alessandrini,+D">Daniele Alessandrini</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Lee,+G">Gye-Seon Lee</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Schaffhauser,+F">Florent Schaffhauser</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 43 pages. v5: Final version, to appear in JEMS </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Algebraic Geometry (math.AG); Differential Geometry (math.DG) </div> </div> </dd> <dt> <a name='item27'>[27]</a> <a href ="/abs/1811.05509" title="Abstract" id="1811.05509"> arXiv:1811.05509 </a> [<a href="/pdf/1811.05509" title="Download PDF" id="pdf-1811.05509" aria-labelledby="pdf-1811.05509">pdf</a>, <a href="/format/1811.05509" title="Other formats" id="oth-1811.05509" aria-labelledby="oth-1811.05509">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Many cusped hyperbolic 3-manifolds do not bound geometrically </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Kolpakov,+A">Alexander Kolpakov</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Reid,+A+W">Alan W. Reid</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Riolo,+S">Stefano Riolo</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 11 pages, 3 figures; to appear in Proceedings AMS </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Proc. Amer. Math. Soc. 18:5 (2020), 2223-2243 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Combinatorics (math.CO); Metric Geometry (math.MG) </div> </div> </dd> <dt> <a name='item28'>[28]</a> <a href ="/abs/1811.05853" title="Abstract" id="1811.05853"> arXiv:1811.05853 </a> [<a href="/pdf/1811.05853" title="Download PDF" id="pdf-1811.05853" aria-labelledby="pdf-1811.05853">pdf</a>, <a href="/format/1811.05853" title="Other formats" id="oth-1811.05853" aria-labelledby="oth-1811.05853">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Surgery Obstructions for Seifert Fibered Homology Spheres </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Zajaczkowski,+C">Claire Zajaczkowski</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 18 pages, 6 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item29'>[29]</a> <a href ="/abs/1811.06432" title="Abstract" id="1811.06432"> arXiv:1811.06432 </a> [<a href="/pdf/1811.06432" title="Download PDF" id="pdf-1811.06432" aria-labelledby="pdf-1811.06432">pdf</a>, <a href="/format/1811.06432" title="Other formats" id="oth-1811.06432" aria-labelledby="oth-1811.06432">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> A fast algorithm for calculating $s$-invariants </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Schuetz,+D">Dirk Schuetz</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 22 pages </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Algebraic Topology (math.AT) </div> </div> </dd> <dt> <a name='item30'>[30]</a> <a href ="/abs/1811.06718" title="Abstract" id="1811.06718"> arXiv:1811.06718 </a> [<a href="/pdf/1811.06718" title="Download PDF" id="pdf-1811.06718" aria-labelledby="pdf-1811.06718">pdf</a>, <a href="/format/1811.06718" title="Other formats" id="oth-1811.06718" aria-labelledby="oth-1811.06718">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> On self-affine tiles whose boundary is a sphere </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Thuswaldner,+J">J枚rg Thuswaldner</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Zhang,+S">Shu-qin Zhang</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 30 pages, 10 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item31'>[31]</a> <a href ="/abs/1811.06955" title="Abstract" id="1811.06955"> arXiv:1811.06955 </a> [<a href="/pdf/1811.06955" title="Download PDF" id="pdf-1811.06955" aria-labelledby="pdf-1811.06955">pdf</a>, <a href="/format/1811.06955" title="Other formats" id="oth-1811.06955" aria-labelledby="oth-1811.06955">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Multivariate Alexander quandles, I. The module sequence of a link </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Traldi,+L">Lorenzo Traldi</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> v1: 17 pages, 4 figures. v2: more details regarding standard Alexander quandles. 21 pages, 6 figures. v3: title changed to reflect sequel. v4: 22 pages, 6 figures. reference to third paper added </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item32'>[32]</a> <a href ="/abs/1811.07000" title="Abstract" id="1811.07000"> arXiv:1811.07000 </a> [<a href="/pdf/1811.07000" title="Download PDF" id="pdf-1811.07000" aria-labelledby="pdf-1811.07000">pdf</a>, <a href="/format/1811.07000" title="Other formats" id="oth-1811.07000" aria-labelledby="oth-1811.07000">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> A sheaf-theoretic SL(2,C) Floer homology for knots </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=C%C3%B4t%C3%A9,+L">Laurent C么t茅</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Manolescu,+C">Ciprian Manolescu</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> Several minor changes; final version, to appear in Proc. London Math. Soc </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Algebraic Geometry (math.AG); Symplectic Geometry (math.SG) </div> </div> </dd> <dt> <a name='item33'>[33]</a> <a href ="/abs/1811.07052" title="Abstract" id="1811.07052"> arXiv:1811.07052 </a> [<a href="/pdf/1811.07052" title="Download PDF" id="pdf-1811.07052" aria-labelledby="pdf-1811.07052">pdf</a>, <a href="/format/1811.07052" title="Other formats" id="oth-1811.07052" aria-labelledby="oth-1811.07052">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> A New Approach to the Automorphism Group of a Platonic Surface </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Aulicino,+D">David Aulicino</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 17 pages, 3 figures. Revision following referee report. Minor errors corrected. To appear in Rocky Mountain Journal of Math </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Rocky Mountain J. Math. 50 (2020) 9-23 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item34'>[34]</a> <a href ="/abs/1811.07348" title="Abstract" id="1811.07348"> arXiv:1811.07348 </a> [<a href="/pdf/1811.07348" title="Download PDF" id="pdf-1811.07348" aria-labelledby="pdf-1811.07348">pdf</a>, <a href="/format/1811.07348" title="Other formats" id="oth-1811.07348" aria-labelledby="oth-1811.07348">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> An introduction to knot Floer homology and curved bordered algebras </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Alfieri,+A">Antonio Alfieri</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Van+Dyke,+J">Jackson Van Dyke</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 24 pages, 12 figures, Minor errors have been corrected and the exposition has been improved. To appear in Periodica Mathematica Hungarica </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; General Topology (math.GN) </div> </div> </dd> <dt> <a name='item35'>[35]</a> <a href ="/abs/1811.07373" title="Abstract" id="1811.07373"> arXiv:1811.07373 </a> [<a href="/pdf/1811.07373" title="Download PDF" id="pdf-1811.07373" aria-labelledby="pdf-1811.07373">pdf</a>, <a href="/format/1811.07373" title="Other formats" id="oth-1811.07373" aria-labelledby="oth-1811.07373">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Symplectic fillings of quotient surface singularities and minimal model program </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Choi,+H">Hakho Choi</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Park,+H">Heesang Park</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Shin,+D">Dongsoo Shin</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 14 pages; Changed the proof more clearly </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Algebraic Geometry (math.AG) </div> </div> </dd> <dt> <a name='item36'>[36]</a> <a href ="/abs/1811.07397" title="Abstract" id="1811.07397"> arXiv:1811.07397 </a> [<a href="/pdf/1811.07397" title="Download PDF" id="pdf-1811.07397" aria-labelledby="pdf-1811.07397">pdf</a>, <a href="/format/1811.07397" title="Other formats" id="oth-1811.07397" aria-labelledby="oth-1811.07397">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Intercusp Geodesics and Cusp Shapes of Fully Augmented Links </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Flint,+R">Rochy Flint</a></div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item37'>[37]</a> <a href ="/abs/1811.07532" title="Abstract" id="1811.07532"> arXiv:1811.07532 </a> [<a href="/pdf/1811.07532" title="Download PDF" id="pdf-1811.07532" aria-labelledby="pdf-1811.07532">pdf</a>, <a href="/format/1811.07532" title="Other formats" id="oth-1811.07532" aria-labelledby="oth-1811.07532">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Generalized torsion and decomposition of 3-manifolds </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Ito,+T">Tetsuya Ito</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Motegi,+K">Kimihiko Motegi</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Teragaito,+M">Masakazu Teragaito</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 10 pages, 2 Figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Group Theory (math.GR) </div> </div> </dd> <dt> <a name='item38'>[38]</a> <a href ="/abs/1811.07848" title="Abstract" id="1811.07848"> arXiv:1811.07848 </a> [<a href="/pdf/1811.07848" title="Download PDF" id="pdf-1811.07848" aria-labelledby="pdf-1811.07848">pdf</a>, <a href="/format/1811.07848" title="Other formats" id="oth-1811.07848" aria-labelledby="oth-1811.07848">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> A spectral sequence from Khovanov homology to knot Floer homology </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Dowlin,+N">Nathan Dowlin</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 44 pages </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item39'>[39]</a> <a href ="/abs/1811.08031" title="Abstract" id="1811.08031"> arXiv:1811.08031 </a> [<a href="/pdf/1811.08031" title="Download PDF" id="pdf-1811.08031" aria-labelledby="pdf-1811.08031">pdf</a>, <a href="/format/1811.08031" title="Other formats" id="oth-1811.08031" aria-labelledby="oth-1811.08031">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Combinatorial modifications of Reeb graphs and the realization problem </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Michalak,+%C5%81+P">艁ukasz Patryk Michalak</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 18 pages; The final publication is available at <a href="http://link.springer.com" rel="external noopener nofollow" class="link-external link-http">this http URL</a>: <a href="https://doi.org/10.1007/s00454-020-00260-6" rel="external noopener nofollow" class="link-external link-https">this https URL</a> </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Discrete Comput. Geom. 65 (2021), 1038-1060 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item40'>[40]</a> <a href ="/abs/1811.08147" title="Abstract" id="1811.08147"> arXiv:1811.08147 </a> [<a href="/pdf/1811.08147" title="Download PDF" id="pdf-1811.08147" aria-labelledby="pdf-1811.08147">pdf</a>, <a href="/format/1811.08147" title="Other formats" id="oth-1811.08147" aria-labelledby="oth-1811.08147">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Compact n-manifolds via (n+1)-colored graphs: a new approach </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Grasselli,+L">Luigi Grasselli</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Mulazzani,+M">Michele Mulazzani</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 25 pages, 5 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item41'>[41]</a> <a href ="/abs/1811.08323" title="Abstract" id="1811.08323"> arXiv:1811.08323 </a> [<a href="/pdf/1811.08323" title="Download PDF" id="pdf-1811.08323" aria-labelledby="pdf-1811.08323">pdf</a>, <a href="/format/1811.08323" title="Other formats" id="oth-1811.08323" aria-labelledby="oth-1811.08323">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> On the Alexander Theorem for the oriented Thompson group $\vec{F}$ </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Aiello,+V">Valeriano Aiello</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> To appear in Algebraic & Geometric Topology. Corrected definition </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Algebr. Geom. Topol. 20 (2020) 429-438 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Group Theory (math.GR); Operator Algebras (math.OA) </div> </div> </dd> <dt> <a name='item42'>[42]</a> <a href ="/abs/1811.08384" title="Abstract" id="1811.08384"> arXiv:1811.08384 </a> [<a href="/pdf/1811.08384" title="Download PDF" id="pdf-1811.08384" aria-labelledby="pdf-1811.08384">pdf</a>, <a href="/format/1811.08384" title="Other formats" id="oth-1811.08384" aria-labelledby="oth-1811.08384">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Detecting and visualizing 3-dimensional surgery </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Antoniou,+S">Stathis Antoniou</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=H.Kauffman,+L">Louis H.Kauffman</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Lambropoulou,+S">Sofa Lambropoulou</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 22 pages, 13 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item43'>[43]</a> <a href ="/abs/1811.08543" title="Abstract" id="1811.08543"> arXiv:1811.08543 </a> [<a href="/pdf/1811.08543" title="Download PDF" id="pdf-1811.08543" aria-labelledby="pdf-1811.08543">pdf</a>, <a href="/format/1811.08543" title="Other formats" id="oth-1811.08543" aria-labelledby="oth-1811.08543">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> What is a Singular Knot? </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Dancso,+Z">Zsuzsanna Dancso</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> An expository article written for an upcoming concise encyclopaedia of knot theory. Posted with the publisher's approval. References to other sections within the book have been omitted in this arXiv version </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item44'>[44]</a> <a href ="/abs/1811.08748" title="Abstract" id="1811.08748"> arXiv:1811.08748 </a> [<a href="/pdf/1811.08748" title="Download PDF" id="pdf-1811.08748" aria-labelledby="pdf-1811.08748">pdf</a>, <a href="/format/1811.08748" title="Other formats" id="oth-1811.08748" aria-labelledby="oth-1811.08748">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Totally disconnected groups (not) acting on two-manifolds </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Pardon,+J">John Pardon</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 7 pages, 2 figures </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Proc. Sympos. Pure Math. 102 (2019), 187--193 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item45'>[45]</a> <a href ="/abs/1811.08862" title="Abstract" id="1811.08862"> arXiv:1811.08862 </a> [<a href="/pdf/1811.08862" title="Download PDF" id="pdf-1811.08862" aria-labelledby="pdf-1811.08862">pdf</a>, <a href="/format/1811.08862" title="Other formats" id="oth-1811.08862" aria-labelledby="oth-1811.08862">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> On definite strongly quasipositive links and L-space branched covers </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Boileau,+M">Michel Boileau</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Boyer,+S">Steven Boyer</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Gordon,+C+M">Cameron McA. Gordon</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 62 pages, minor revisions, accepted for publication in Adv. Math </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item46'>[46]</a> <a href ="/abs/1811.09055" title="Abstract" id="1811.09055"> arXiv:1811.09055 </a> [<a href="/pdf/1811.09055" title="Download PDF" id="pdf-1811.09055" aria-labelledby="pdf-1811.09055">pdf</a>, <a href="/format/1811.09055" title="Other formats" id="oth-1811.09055" aria-labelledby="oth-1811.09055">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Handle homology of manifolds </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Durst,+S">Sebastian Durst</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Geiges,+H">Hansj枚rg Geiges</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Kegel,+M">Marc Kegel</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 15 pages, 8 figures; v2 includes a discussion of integral homology in the non-orientable case </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Topology Appl. 256 (2019), 113-127 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span>; Algebraic Topology (math.AT) </div> </div> </dd> <dt> <a name='item47'>[47]</a> <a href ="/abs/1811.09061" title="Abstract" id="1811.09061"> arXiv:1811.09061 </a> [<a href="/pdf/1811.09061" title="Download PDF" id="pdf-1811.09061" aria-labelledby="pdf-1811.09061">pdf</a>, <a href="/format/1811.09061" title="Other formats" id="oth-1811.09061" aria-labelledby="oth-1811.09061">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Some remarks on the chord index </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Cheng,+Z">Zhiyun Cheng</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Gao,+H">Hongzhu Gao</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Xu,+M">Mengjian Xu</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 20 pages, 15 figures </div> <div class='list-journal-ref'><span class='descriptor'>Journal-ref:</span> Journal of Knot Theory and Its Ramifications Vol. 29, No. 10 (2020) 2042003 (25 pages) </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item48'>[48]</a> <a href ="/abs/1811.09121" title="Abstract" id="1811.09121"> arXiv:1811.09121 </a> [<a href="/pdf/1811.09121" title="Download PDF" id="pdf-1811.09121" aria-labelledby="pdf-1811.09121">pdf</a>, <a href="/format/1811.09121" title="Other formats" id="oth-1811.09121" aria-labelledby="oth-1811.09121">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Double branched covers of knotoids </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Barbensi,+A">Agnese Barbensi</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Buck,+D">Dorothy Buck</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Harrington,+H+A">Heather A. Harrington</a>, <a href="https://arxiv.org/search/math?searchtype=author&query=Lackenby,+M">Marc Lackenby</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 39 pages, 40 figures. It incorporates the referees' comments and a small change in Theorem 1.3 </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item49'>[49]</a> <a href ="/abs/1811.09137" title="Abstract" id="1811.09137"> arXiv:1811.09137 </a> [<a href="/pdf/1811.09137" title="Download PDF" id="pdf-1811.09137" aria-labelledby="pdf-1811.09137">pdf</a>, <a href="/format/1811.09137" title="Other formats" id="oth-1811.09137" aria-labelledby="oth-1811.09137">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Smooth manifolds with infinite fundamental group admitting no real projective structure </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=%C3%87oban,+H">Hatice 脟oban</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 26 pages, 4 figures </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> <dt> <a name='item50'>[50]</a> <a href ="/abs/1811.09345" title="Abstract" id="1811.09345"> arXiv:1811.09345 </a> [<a href="/pdf/1811.09345" title="Download PDF" id="pdf-1811.09345" aria-labelledby="pdf-1811.09345">pdf</a>, <a href="/format/1811.09345" title="Other formats" id="oth-1811.09345" aria-labelledby="oth-1811.09345">other</a>] </dt> <dd> <div class='meta'> <div class='list-title mathjax'><span class='descriptor'>Title:</span> Quantum invariants via Hopf algebras and solutions to the Yang-Baxter equation </div> <div class='list-authors'><a href="https://arxiv.org/search/math?searchtype=author&query=Vendramin,+L">Leandro Vendramin</a></div> <div class='list-comments mathjax'><span class='descriptor'>Comments:</span> 6 pages. An expository article written for an upcoming concise encyclopedia of knot theory </div> <div class='list-subjects'><span class='descriptor'>Subjects:</span> <span class="primary-subject">Geometric Topology (math.GT)</span> </div> </div> </dd> </dl> <div class='paging'>Total of 96 entries : <span>1-50</span> <a href=/list/math.GT/2018-11?skip=50&show=50>51-96</a> </div> <div class='morefewer'>Showing up to 50 entries per page: <a href=/list/math.GT/2018-11?skip=0&show=25 rel="nofollow"> fewer</a> | <span style="color: #454545">more</span> | <a href=/list/math.GT/2018-11?skip=0&show=2000 rel="nofollow"> all</a> </div> </div> </div> </div> </main> <footer style="clear: both;"> <div class="columns is-desktop" role="navigation" aria-label="Secondary" style="margin: -0.75em -0.75em 0.75em -0.75em">  <div class="column" style="padding: 0;"> <div class="columns"> <div class="column"> <ul style="list-style: none; line-height: 2;"> <li><a href="https://info.arxiv.org/about">About</a></li> <li><a href="https://info.arxiv.org/help">Help</a></li> </ul> </div> <div class="column"> <ul style="list-style: none; 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Geometric Topology Nov 2018