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                                        <div><font face="Times New
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                                            Times, serif"><b><font face="Times New Roman,
                                                Times, serif"><b>Friday,
                                                  October 6, 2023 - IAS
                                                  High Energy Theory
                                                  Seminar</b></font></b></font><br>
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                                                </font></b><font face="Times New Roman,
                                                Times, serif">"The
                                                Dark-Matter Problem of
                                                the Moduli Space of
                                                Curves and its (partial)
                                                Tropical Solution"</font></font><font face="Times New Roman,
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                                                <br>
                                                Location: Wolfensohn
                                                Hall (IAS) &amp; Zoom<br>
                                                <br>
                                                Zoom Link: <a href="https://theias.zoom.us/j/84232389159?pwd=UAWukoEv3RMKL8ssHZ2nUfIwggISU7.1" rel="nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer" target="_blank">https://theias.zoom.us/j/84232389159?pwd=UAWukoEv3RMKL8ssHZ2nUfIwggISU7.1</a><br>
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                                                Time: 11:00 AM <b><font color="#ff0000">(NOTE
                                                    TIME CHANGE)</font></b><br>
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                                                Speaker: Michael
                                                Borinsky, ETH Zurich</font><b><font face="Times New Roman,
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                                                  <br>
                                                  <br>
                                                </font>Abstract: </b>The
                                              moduli space of curves,
                                              M_g, is an object of
                                              pivotal interest in
                                              mathematics and
                                              theoretical physics. Even
                                              though it has been studied
                                              with tremendous effort,
                                              little is known about its
                                              topology. For instance,
                                              the total dimension of the
                                              cohomology of M_g grows
                                              quickly with g, but the
                                              known constructions for
                                              cohomology classes only
                                              account for a negligibly
                                              small part of this growth.
                                              The known existence of
                                              huge amounts of cohomology
                                              and the lack of
                                              explanation for it, is
                                              dubbed the 'dark-matter
                                              problem' of M_g. In this
                                              talk, I will review the
                                              state-of-the-art and a
                                              recent breakthrough by
                                              Chan-Galatius-Payne who
                                              used a tropicalization of
                                              the moduli space of curves
                                              to construct a new source
                                              of cohomology in M_g which
                                              quickly drafts all
                                              previously known sources.&nbsp;
                                              Eventually, I will present
                                              new results which show
                                              that this new source still
                                              only accounts for a small
                                              part of the total
                                              cohomology.&nbsp; The proof
                                              makes use of QFT inspired
                                              path-integrals.</font>
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                                            <p><font face="Times New
                                                Roman, Times, serif">Lisa
                                                Fleischer <br>
                                                Academic Assistant <br>
                                                School of Natural
                                                Sciences <br>
                                                Institute for Advanced
                                                Study <br>
                                                1 Einstein Drive
                                                Princeton, NJ 08540<br>
                                                <a href="mailto:lisa@ias.edu" rel="nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer nofollow noopener noreferrer" target="_blank">lisa@ias.edu</a></font></p>
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