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Upcoming Events

May
22
Date4:30 PM
Location
380Y
Speaker
Joshua Zahl (UBC)

Abstract: A Besicovitch set is a compact subset of R^n that contains a unit line segment pointing in every direction. The Kakeya set conjecture asserts that every Besicovitch set in R^n has Minkowski and Hausdorff dimension n. I will discuss some recent progress on this conjecture, leading to…

May
23
Date2:30 PM
Location
384I
Speaker
Ethan Lu (Stanford)

An overview of dissipation enhancement by mixing.

May
23
Date4:00 PM
Location
383N
Speaker
Ruochuan Xu (Stanford)

We study the renormalization group method and its applications in probability theory.

May
27
Date4:00 PM
Location
384H
Speaker
Christoph Kehle (MIT)

Abstract

May
27
Date4:00 PM
Location
383N
Speaker
Scotty Tilton, UCSD

Abstract

May
28
Date1:00 PM
Location
383N
Speaker
Carlo Pagano (Concordia University)

Abstract

May
28
Date3:00 PM
Location
384H
Speaker
Xinyu Li (Stanford)

A refinement of the tropical limit (Section 2.5.8–9 of [IMS09])

May
29
Date4:00 PM
Location
384H
Speaker
Jan Vondrak (Stanford)
May
30
Date4:00 PM
Location
383N
Speaker
Michael Ren (Stanford)

We study the renormalization group method and its applications in probability theory.

Jun
02
Date2:00 PM
Location
383N
Speaker
David Zywina (Cornell)

For an elliptic curve E defined over Q, the Mordell-Weil group E(Q) is a finitely generated abelian group. We prove that there are infinitely many elliptic curves E over Q for which E(Q) has rank 2. Our elliptic curves will be given by explicit models and their ranks will be found using a 2-…