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Department of Mathematics,
Department of Mathematics,
University of California San Diego
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Math 295 - Mathematics Colloquium
Peter Li
U.C. Irvine
Weighted Poincare inequality, rigidity and structure of complete manifolds
Abstract:
In this talk, I will discuss some structural and rigidity properties of a class of manifolds satisfying some weighted Poincare inequality. These theorems can be viewed as a generalization of a theorem of Witten-Yau on $AdS/CFT$ correspondence. It also generalizes some known results in hyperbolic geometry.
Host: Lei Ni
November 17, 2005
3:00 PM
AP&M 7321
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