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September 29, 2014
4:30PM - 5:30PM
Location
Smith Lab Room 1005
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2014-09-29 16:30:00
2014-09-29 17:30:00
Rado Lecture - Luis Caffarelli
Title: Minimal Surfaces and Free Boundary ProblemsSpeaker: Luis Caffarelli, University of Texas at AustinAbstract: In this talk I will address the connection between the regularity theory of minimal surfaces and the regularity theory of free boundary problems. We start with the existence of “weak solution” with very little regularity, and proceed to establish the smoothness of surfaces that minimize area and the surfaces where phase transition take place. We shall emphasize the common features of these two different problems.poster for Rado Lecture series
Smith Lab Room 1005
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2014-09-29 16:30:00
2014-09-29 17:30:00
Rado Lecture - Luis Caffarelli
Title: Minimal Surfaces and Free Boundary ProblemsSpeaker: Luis Caffarelli, University of Texas at AustinAbstract: In this talk I will address the connection between the regularity theory of minimal surfaces and the regularity theory of free boundary problems. We start with the existence of “weak solution” with very little regularity, and proceed to establish the smoothness of surfaces that minimize area and the surfaces where phase transition take place. We shall emphasize the common features of these two different problems.poster for Rado Lecture series
Smith Lab Room 1005
Department of Mathematics
math@osu.edu
America/New_York
public
Description
Title: Minimal Surfaces and Free Boundary Problems
Speaker: Luis Caffarelli, University of Texas at Austin
Abstract: In this talk I will address the connection between the regularity theory of minimal surfaces and the regularity theory of free boundary problems. We start with the existence of “weak solution” with very little regularity, and proceed to establish the smoothness of surfaces that minimize area and the surfaces where phase transition take place. We shall emphasize the common features of these two different problems.
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