PDE Geometric Analysis seminar: Difference between revisions
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Revision as of 23:17, 27 January 2017
The seminar will be held in room 901 of Van Vleck Hall on Mondays from 3:30pm - 4:30pm, unless indicated otherwise.
Previous PDE/GA seminars
Tentative schedule for Fall 2017
PDE GA Seminar Schedule Spring 2017
date | speaker | title | host(s) |
---|---|---|---|
January 23 Special time and location: 3-3:50pm, B325 Van Vleck |
Sigurd Angenent (UW) | Ancient convex solutions to Mean Curvature Flow | Kim & Tran |
January 30 | Serguei Denissov (UW) | Instability in 2D Euler equation of incompressible inviscid fluid | Kim & Tran |
February 6 | Benoit Perthame (University of Paris VI) | Wasow lecture | |
February 13 | Bing Wang (UW) | Kim & Tran | |
February 20 | Hans-Joachim Hein (Fordham) | Viaclovsky | |
February 27 | Ben Seeger (University of Chicago) | Tran | |
March 7 - Applied math/PDE/Analysis seminar | Roger Temam (Indiana University) | Mathematics Department Distinguished Lecture | |
March 8 - Applied math/PDE/Analysis seminar | Roger Temam (Indiana University) | Mathematics Department Distinguished Lecture | |
March 13 | Sona Akopian (UT-Austin) | Kim | |
March 27 - Analysis/PDE seminar | Sylvia Serfaty (Courant) | Tran | |
March 29 | Sylvia Serfaty (Courant) | Wasow lecture | |
April 3 | Zhenfu Wang (Maryland) | Kim | |
April 10 | Andrei Tarfulea (Chicago) | Baer | |
May 1st | Jeffrey Streets (UC-Irvine) | Bing Wang |
Abstracts
Sigurd Angenent
The Huisken-Hamilton-Gage theorem on compact convex solutions to MCF shows that in forward time all solutions do the same thing, namely, they shrink to a point and become round as they do so. Even though MCF is ill-posed in backward time there do exist solutions that are defined for all t<0 , and one can try to classify all such “Ancient Solutions.” In doing so one finds that there is interesting dynamics associated to ancient solutions. I will discuss what is currently known about these solutions. Some of the talk is based on joint work with Sesum and Daskalopoulos.
Serguei Denissov
We consider the patch evolution under the 2D Euler dynamics and study how the geometry of the boundary can deteriorate in time.