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October 1, 2014
12:30PM - 1:30PM
Location
Cockins Hall 240
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2014-10-01 11:30:00
2014-10-01 12:30:00
Rado Lecture - Luis Caffarelli
Title: Movement by "Integral Mean Curvature" and the Associated Free Boundary ProblemSpeaker: Luis Caffarelli, University of Texas at AustinAbstract: Non local phase transition problems were discussed, for instance, by Chen and Fife, where they propose that the evolution of the interphase is dictated by a global interaction between the two phases. We will describe the corresponding movement by non local mean curvature, and the properties of the solution to a problem where Dirichlet energy and non local minimal surfaces interact.poster for Rado Lecture series
Cockins Hall 240
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2014-10-01 12:30:00
2014-10-01 13:30:00
Rado Lecture - Luis Caffarelli
Title: Movement by "Integral Mean Curvature" and the Associated Free Boundary ProblemSpeaker: Luis Caffarelli, University of Texas at AustinAbstract: Non local phase transition problems were discussed, for instance, by Chen and Fife, where they propose that the evolution of the interphase is dictated by a global interaction between the two phases. We will describe the corresponding movement by non local mean curvature, and the properties of the solution to a problem where Dirichlet energy and non local minimal surfaces interact.poster for Rado Lecture series
Cockins Hall 240
Department of Mathematics
math@osu.edu
America/New_York
public
Description
Title: Movement by "Integral Mean Curvature" and the Associated Free Boundary Problem
Speaker: Luis Caffarelli, University of Texas at Austin
Abstract: Non local phase transition problems were discussed, for instance, by Chen and Fife, where they propose that the evolution of the interphase is dictated by a global interaction between the two phases. We will describe the corresponding movement by non local mean curvature, and the properties of the solution to a problem where Dirichlet energy and non local minimal surfaces interact.
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