Noncompact Problems at the Intersection of Geometry, Analysis, and Topology: Proceedings of the Brezis-browder Conference, Noncompact Variational ... New Brunswick, NJ (Contemporary Mathematics) - Tapa blanda

American Mathematical Society

 
9780821836354: Noncompact Problems at the Intersection of Geometry, Analysis, and Topology: Proceedings of the Brezis-browder Conference, Noncompact Variational ... New Brunswick, NJ (Contemporary Mathematics)

Sinopsis

This proceedings volume contains articles from the conference held at Rutgers University in honor of Haim Brezis and Felix Browder, two mathematicians who have had a profound impact on partial differential equations, functional analysis, and geometry. Mathematicians attending the conference had interests in noncompact variational problems, pseudo-holomorphic curves, singular and smooth solutions to problems admitting a conformal (or some group) invariance, Sobolev spaces on manifolds, and configuration spaces. One day of the event was devoted to Einstein equations and related topics. The material is suitable for graduate students and researchers interested in problems in analysis and differential equations on noncompact manifolds.

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Reseña del editor

This proceedings volume contains articles from the conference held at Rutgers University in honor of Haim Brezis and Felix Browder, two mathematicians who have had a profound impact on partial differential equations, functional analysis, and geometry. Mathematicians attending the conference had interests in noncompact variational problems, pseudo-holomorphic curves, singular and smooth solutions to problems admitting a conformal (or some group) invariance, Sobolev spaces on manifolds, and configuration spaces. One day of the proceedings was devoted to Einstein equations and related topics. Contributors to the volume include, among others, Sun-Yung A. Chang, Luis A. Caffarelli, Carlos E. Kenig, and Gang Tian. The material is suitable for graduate students and researchers interested in problems in analysis and differential equations on noncompact manifolds.

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