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Compactness of conformally compact Einstein manifolds in dimension 4 - Alice Chang
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Workshop on Geometric Functionals: Analysis and Applications
Topic: Compactness of conformally compact Einstein manifolds in dimension 4
Speaker: Alice Chang
Affiliation:Princeton University
Date: March 4, 2019
Topic: Compactness of conformally compact Einstein manifolds in dimension 4
Speaker: Alice Chang
Affiliation:Princeton University
Date: March 4, 2019
Compactness of conformally compact Einstein manifolds in dimension 4 - Alice Chang
Invited Talk: Alice Chang (Princeton University, USA)
Einstein Manifolds, Kahler Metrics, and Conformal Geometry
Gilles CARRON - Compactness of conformal metric with a critical integrability assumption
WebinarAmSurAmSul-LeviCivita Ricciflat metrics on compact Hermitian Weyl-Einstein manifolds-E.Moraes
Which locally homogeneous compact 3-manifolds satisfy m-quasi Einstein metrics?
Gromov compactness revisited
Moduli space of Kähler-Einstein metrics of negative scalar curvature
Special Riemannian Metrics and Curvature Functionals - 7 giugno 2022
Special Riemannian Metrics and Curvature Functionals - 6 giugno 2022
Compact Kahler Manifolds 1/2
Sobolev inequalities, Concentration Compactness and applications to the Yamabe equation
Rod Gover - Geometric Compactification, Cartan holonomy, and asymptotics
Ilaria Mondello : An Obata-Lichnerowicz theorem for stratified spaces
Special Riemannian Metrics and Curvature Functionals - 8 giugno 2022
Precompactness of conformal metrics under critical curvature estimates Part I
Precompactness of conformal metrics under critical curvature estimates Part I
MAA 2019 p4 Gromov compactness
João Henrique Andrade (USP) - Compactness within the space of complete, constant Q-curvature...
Alice Chang: Conformal Geometry on 4-manifolds
On the stability of Einstein spaces with spatial sections of negative scalar curvature
Analysis of some Conformally Invariant Problems - Paul Laurain
Rod Gover (University of Auckland) Conformal and projective techniques in general relativity:I
Karin Melnick (University of Maryland): Conformal groups of compact Lorentzian manifolds
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