Stanford University

Past Events

Thursday, January 16, 2020
4:30 PM
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380-W
Oleg Viro (Stony Brook)
Every real algebraic variety is enclosed in its complexification, the complex variety defined by the same equations.  The complex environment generates various features which are invisible from a purely real viewpoint, and these in turn have profound effects on the behavior of the…
Thursday, January 16, 2020
2:00 PM
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Math 384-H
Persi Diaconis (Stanford University)

In joint work with Ron Graham and Sam Spiro we study a simple card guessing game where the optimal strategy is elusive. There are 'obvious' greedy strategies (guess the card which is most likely to show up next) which, while not bad, are certainly not optimal. We have upper and lower bounds, and…

Wednesday, January 15, 2020
4:30 PM
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Math 384-H
Yuhua Zhu, Stanford

Abstract: For model-free reinforcement learning, the main difficulty of stochastic Bellman residual minimization is the double sampling problem, i.e., while only one single sample for the next state is available in the model-free setting, two independent samples for the next state are…

Wednesday, January 15, 2020
3:15 PM
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Math 383-N
Robert Haslhofer (Toronto)

In this talk, I will explain our recent proof of the mean-convex neighborhood conjecture for the mean curvature flow of surfaces. Namely, if the flow develops a neck-singularity, then it is mean-convex in a space-time neighborhood. The major difficulty is to promote the infinitesimal information…

Tuesday, January 14, 2020
4:00 PM
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Math 383-N
Oleg Viro (SUNY Stony Brook)
Tuesday, January 14, 2020
12:15 PM
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Math 384-I
Jared Marx-Kuo

In this talk we will introduce the postulates of quantum mechanics, do a few examples, and discuss their shortcomings. Of note, we will quickly overview the infinite well, free particle, and harmonic oscillator. If time allows, general spectral theory and rigged Hilbert spaces will be included…

Monday, January 13, 2020
4:00 PM
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Sequoia Hall 200
Amol Aggarwal (Harvard)

Abstract

Monday, January 13, 2020
1:30 PM
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Math 383-N
Vivian Kuperberg

The analytic class number formula relates the class number of a number field to the residue of a corresponding L-function. Dirichlet's original proof used the language of binary quadratic forms and a *beautiful* averaging argument. We'll define all of these things and look at Dirichlet's proof…

Friday, January 10, 2020
4:00 PM
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Math 383-N
Carl Lian

We consider the general problem of enumerating branched covers of the projective line from a fixed general curve subject to ramification conditions at possibly moving points. Our main computations are in genus 1; the theory of limit linear series allows one to reduce to this case. We first…