![Bo Guan Bo Guan](/sites/default/files/styles/news_and_events_image/public/events-images/GuanBo_0.jpg?h=48b6dda8&itok=WSNmKPlX)
February 5, 2014
4:30PM
-
5:30PM
MW 154
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2014-02-05 16:30:00
2014-02-05 17:30:00
PDE Seminar - Bo Guan
Title: The Dirichlet Problem for Fully Nonlinear EllipticSpeaker: Bo Guan, The Ohio State UniversitySeminar Type: PDE, Seminar WebsiteAbstract: We report our recent work on fully nonlinear elliptic equations on Riemannian manifolds. We introduce some new techniques in deriving a priori estimates, which can be used to treat a variety of types of fully nonlinear elliptic and parabolic equations on real or complex manifolds. As a result we are able to solve the Dirichlet problem in a domain with no geometric restrictions under optimal structure conditions. The result is new and optimal in the Euclidean case.
MW 154
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America/New_York
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Date Range
2014-02-05 16:30:00
2014-02-05 17:30:00
PDE Seminar - Bo Guan
Title: The Dirichlet Problem for Fully Nonlinear EllipticSpeaker: Bo Guan, The Ohio State UniversitySeminar Type: PDE, Seminar WebsiteAbstract: We report our recent work on fully nonlinear elliptic equations on Riemannian manifolds. We introduce some new techniques in deriving a priori estimates, which can be used to treat a variety of types of fully nonlinear elliptic and parabolic equations on real or complex manifolds. As a result we are able to solve the Dirichlet problem in a domain with no geometric restrictions under optimal structure conditions. The result is new and optimal in the Euclidean case.
MW 154
America/New_York
public
Title: The Dirichlet Problem for Fully Nonlinear Elliptic
Speaker: Bo Guan, The Ohio State University
Seminar Type: PDE, Seminar Website
Abstract: We report our recent work on fully nonlinear elliptic equations on Riemannian manifolds. We introduce some new techniques in deriving a priori estimates, which can be used to treat a variety of types of fully nonlinear elliptic and parabolic equations on real or complex manifolds. As a result we are able to solve the Dirichlet problem in a domain with no geometric restrictions under optimal structure conditions. The result is new and optimal in the Euclidean case.