Convergence of riemannian manifolds with integral bounds on curvature. I
Deane Yang (1992)
Annales scientifiques de l'École Normale Supérieure
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Displaying similar documents to “Precompactness of solutions to the Ricci flow in the absence of injectivity radius estimates.”
Convergence of riemannian manifolds with integral bounds on curvature. I
pinching and compactness theorems for compact riemannian manifolds
Deane Yang (1987-1988)
Séminaire de théorie spectrale et géométrie
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A new approach to the Ricci flow on
J. Bartz, M. Struwe, R. Ye (1994)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
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Tapia, Victor (2009)
Revista Colombiana de Matemáticas
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Visualizing Ricci flow of manifolds of revolution.
Rubinstein, J.Hyam, Sinclair, Robert (2005)
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Some applications of Ricci flow to 3-manifolds
Sylvain Maillot (2006-2007)
Séminaire de théorie spectrale et géométrie
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Convergence of riemannian manifolds
Stefan Peters (1987)
Compositio Mathematica
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How to produce a Ricci flow via Cheeger–Gromoll exhaustion
Esther Cabezas-Rivas, Burkhard Wilking (2015)
Journal of the European Mathematical Society
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We prove short time existence for the Ricci flow on open manifolds of non-negative complex sectional curvature without requiring upper curvature bounds. By considering the doubling of convex sets contained in a Cheeger–Gromoll convex exhaustion and solving the singular initial value problem for the Ricci flow on these closed manifolds, we obtain a sequence of closed solutions of the Ricci flow with non-negative complex sectional curvature which subconverge to a Ricci flow on the open...
Geometrization of three manifolds and Perelman's proof.
Joan Porti (2008)
RACSAM
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This is a survey about Thurston’s geometrization conjecture of three manifolds and Perelman’s proof with the Ricci flow. In particular we review the essential contribution of Hamilton as well as some results in topology relevants for the proof.