Stanford University

Past Events

Tuesday, February 4, 2020
4:00 PM
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Math 384-H
Alexander Volberg (Michigan State)

Paraproducts are building blocks of many singular integral operators and the main instrument in proving “Leibniz rule” for fractional derivatives (Kato–Ponce). Also multi-parameter paraproducts appear naturally in questions of embedding of spaces of analytic functions in polydisc into…

Tuesday, February 4, 2020
4:00 PM
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Math 383-N
David Jordan (University of Edinburgh)

Around 1990, Prtzytcki and Turaev independently introduced the notion of a skein module of a 3-manifold M.  This is a vector space spanned formally by all possible tangles drawn in M, subject to local "skein" relations allowing one to algorithmically simplify crossings, precisely as in the…

Tuesday, February 4, 2020
12:15 PM
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Math 384-I
Joj Helfer

If you hire a sculptor to make you a statue, but demand that she only be able to use the tools of a carpenter, what you will get is a table. Let us together pay a visit to the sculptor, and here what she has to say about sculpting, from her own point of view.

Monday, February 3, 2020
4:00 PM
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Sequoia Hall 200
Sumit Mukherjee (Columbia)

Abstract

Monday, February 3, 2020
2:30 PM
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Math 384-H
Lei Li (SJTU)

I will talk about two sampling methods: a splitting Monte Carlo and the Stein Variational Gradient Descent. The former can be viewed as a special case of the Metropolis MCMC method while the latter is a nonparametric variational inference method. We then apply the random batch ideas to reduce…

Monday, February 3, 2020
2:30 PM
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Math 383-N
Kai-Wen Lan (Minnesota)
klan2.pdf (50.34 KB)
Monday, February 3, 2020
12:30 PM
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Math 383-N
Jared Marx-Kuo

In this talk, we will discuss the tenants of music theory and how it boils down to solving the wave equation on a string of finite length. Delving into different intonations, we will show how western music is built on a very particular division of an octave, i.e. the range of frequencies [f, 2f…

Friday, January 31, 2020
4:00 PM
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Math 383-N
Izzet Coskun (UIC)

The Betti numbers of the Hilbert scheme of points on a smooth, irreducible projective surface have been computed by Gottsche. These numbers stabilize as the number of points tends to infinity. In contrast, the Betti numbers of moduli spaces of semistable sheaves on a surface are not known in…

Friday, January 31, 2020
11:30 AM
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Math 384-I
Shuli Chen