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		<channel><title>RIT on Geometry and Physics</title><link>http://www-math.umd.edu/research/seminars.html</link><description></description><item>
	<title>Organizational meeting for fall 2020</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 10 Sep 2020 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, September 10, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker:  () - <br />
Abstract: The planned topic for 2020 is &quot;tropical geometry&quot; and its applications to physics.  A useful source is the book by Mark Gross, http://www.math.ucsd.edu/~mgross/kansas.pdf<br />]]></description>
</item>

<item>
	<title>Tropical algebra and curves in the plane</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 17 Sep 2020 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, September 17, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker:  Sze-Hong Kwong, UMD- <br />
Abstract: We will start with the first two chapters of &quot;Brief introduction to tropical geometry&quot; by Mikhalkin et al., arXiv:1502.05950<br />]]></description>
</item>

<item>
	<title>Tropical algebra and curves in the plane (cont&#039;d)</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 24 Sep 2020 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, September 24, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker:  Sze-Hong Kwong, UMD- <br />
Abstract: More on amoebas and curves from &quot;Brief introduction to tropical geometry&quot; by Mikhalkin et al., arXiv:1502.05950<br />]]></description>
</item>

<item>
	<title>Tropical algebra and applications to real algebraic gometry</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 01 Oct 2020 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, October 1, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Siddharth Taneja, UMD - <br />
Abstract: Chapter 3 of &quot;Brief introduction to tropical geometry&quot; by Mikhalkin et al., arXiv:1502.05950<br />]]></description>
</item>

<item>
	<title>Introduction to Enumerative Geometry and Gromov-Witten Invariants</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 08 Oct 2020 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, October 8, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Steven Jin, UMD -<br />]]></description>
</item>

<item>
	<title>Applications of Tropical Geometry to Enumerative Geometry</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 15 Oct 2020 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, October 15, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Steven Jin, UMD - <br />
Abstract: Chapter 4 of &quot;Brief introduction to tropical geometry&quot; by Mikhalkin et al., arXiv:1502.05950<br />]]></description>
</item>

<item>
	<title>Tropical Homology with Applications to Hodge and K-Theory</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 22 Oct 2020 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, October 22, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Saul Hilsenrath (UMD)<br />
Abstract: Tropical manifolds are polyhedral spaces locally modeled by Bergman fans. Of particular interest are the tropical manifolds which are Hausdorff limits of the tropicalizations (amoebas) of families of projective algebraic varieties, due to the connection between their homology and the Hodge numbers of the algebraic families. In this talk, I will introduce tropical manifolds in terms of Bergman fans of matroids and prove Zharkov’s result relating Bergman fans to Orlik-Solomon algebras. I will then present Itenberg et al.’s tropical homology, followed by Gross and Shokrieh’s sheaf-theoretic perspective. Turning to applications, I will present the proof, using the Steenbrink-Illusie spectral sequence, that the Hodge numbers of a family of projective algebraic varieties equal the dimensions of the homology groups of the family’s tropical limit. Building on this connection with Hodge theory, I will discuss Zharkov and Kontsevich’s tropical Hodge conjecture, followed by Mikami’s tropical Milnor K-theory and the tropical Hodge conjecture it implies. I will conclude with a result by Speyer relating K-theory to an invariant of matroids via tropical linear spaces.<br />]]></description>
</item>

<item>
	<title>A and B models</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 29 Oct 2020 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, October 29, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Elliot Kienzle (UMD)<br />
Abstract: starting on Gross&#039;s book<br />]]></description>
</item>

<item>
	<title>A and B models</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 05 Nov 2020 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, November 5, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Elliot Kienzle (UMD)<br />
Abstract: starting on Gross&#039;s book<br />]]></description>
</item>

<item>
	<title>The B-model (cont&#039;d) followed by Intro to Log Geometry</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 12 Nov 2020 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, November 12, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Elliot Kienzle and Amin Gholampour (UMD)<br />
Abstract: We will finish up Gross Ch. 2 and then move on to Gross Ch. 3.<br />]]></description>
</item>

<item>
	<title>Log Geometry</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 19 Nov 2020 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, November 19, 2020 - 3:30pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Amin Gholampour (UMD)<br />
Abstract: Gross Ch. 3.<br />]]></description>
</item>

<item>
	<title>no meeting this week because of schedule conflict</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 03 Dec 2020 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, December 3, 2020 - 3:30pm<br />Where: <br /><br />]]></description>
</item>

<item>
	<title>Log Geometry</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 10 Dec 2020 15:15:00 EST</pubDate>
	<description><![CDATA[When: Thu, December 10, 2020 - 3:15pm<br />Where: online, contact Jonathan Rosenberg for zoom link<br />Speaker: Amin Gholampour (UMD)<br />
Abstract: Gross Ch. 3.<br />]]></description>
</item>

<item>
	<title>Organizational meeting for spring 2021</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 28 Jan 2021 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, January 28, 2021 - 3:30pm<br />Where: online at Zoom meeting 916 8725 5505, contact Jonathan Rosenberg for passcode<br />Speaker:  () - <br />
Abstract: The planned topic for 2020 is &quot;tropical geometry&quot; and its applications to physics.  A useful source is the book by Mark Gross, http://www.math.ucsd.edu/~mgross/kansas.pdf<br />]]></description>
</item>

<item>
	<title>Review of Gross Chapter 3 on Log Geometry</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 04 Feb 2021 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, February 4, 2021 - 3:30pm<br />Where: online at Zoom meeting 916 8725 5505, contact Jonathan Rosenberg for passcode<br />Speaker: Amin Gholampour<br />]]></description>
</item>

<item>
	<title>Relating Log Geometry to the Mikhalkin Theorem</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 11 Feb 2021 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, February 11, 2021 - 3:30pm<br />Where: online at Zoom meeting 916 8725 5505, contact Jonathan Rosenberg for passcode<br />Speaker: Amin Gholampour<br />]]></description>
</item>

<item>
	<title>Gross 5.1: Landau-Ginzburg models</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 25 Feb 2021 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, February 25, 2021 - 3:30pm<br />Where: online at Zoom meeting 916 8725 5505, contact Jonathan Rosenberg for passcode<br />Speaker: Jonathan Rosenberg<br />]]></description>
</item>

<item>
	<title>Gross 5.2: Tropical descendent invariants</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 04 Mar 2021 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, March 4, 2021 - 3:30pm<br />Where: online at Zoom meeting 916 8725 5505, contact Jonathan Rosenberg for passcode<br />Speaker: Steven Jin<br />]]></description>
</item>

<item>
	<title>Gauged Linear Sigma Models and connections to physics</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 11 Mar 2021 15:30:00 EST</pubDate>
	<description><![CDATA[When: Thu, March 11, 2021 - 3:30pm<br />Where: <br />Speaker: Tristan Hubsch<br />]]></description>
</item>

<item>
	<title>Gross 5.3: The main B-model result</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 25 Mar 2021 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, March 25, 2021 - 3:30pm<br />Where: <br />Speaker: Amin Gholampour<br />]]></description>
</item>

<item>
	<title>An introduction to the Classical Langlands program</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 01 Apr 2021 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, April 1, 2021 - 3:30pm<br />Where: <br />Speaker: Steven Jin (UMd)<br />]]></description>
</item>

<item>
	<title>An Introduction to the (Categorical) Geometric Langlands program</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 08 Apr 2021 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, April 8, 2021 - 3:30pm<br />Where: <br />Speaker: Steven Jin<br />]]></description>
</item>

<item>
	<title>Aspects of 4-dimensional gauge theory</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 15 Apr 2021 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, April 15, 2021 - 3:30pm<br />Where: <br />Speaker: Siddarth Taneja<br />]]></description>
</item>

<item>
	<title>Mirror symmetry of Hitchin moduli spaces</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 22 Apr 2021 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, April 22, 2021 - 3:30pm<br />Where: <br />Speaker: Elliot Kienzle<br />]]></description>
</item>

<item>
	<title>Mirror symmetry of Hitchin moduli spaces</title>
	<link>http://www-math.umd.edu/research/seminars.html</link>
	<pubDate>Thu, 29 Apr 2021 15:30:00 EDT</pubDate>
	<description><![CDATA[When: Thu, April 29, 2021 - 3:30pm<br />Where: <br />Speaker: Elliot Kienzle<br />]]></description>
</item>


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