Curvature flows on surfaces
By Michael Struwe. 2002
99 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/78c410599e8e417123ccfab0dc7c580ade66a074
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Citations in the corpus
- Hamilton-Perelman's Proof of the Poincar\'e Conjecture and the Geometrization Conjecture (2006, unknown): “Bartz-Struwe-Ye [6] and Struwe [125], etc).”
- Long time existence of Minimizing Movement solutions of Calabi flow (2012, unknown): “A more direct proof using a concentration/compactness argument was given by Chen [8] (see also [27]).”
- Curvature flows on surfaces with boundary (2002, result): “Different proofs for this result were given by J. Bartz, M. Struwe and R.Ye [2] and by M. Struwe [ 13 ].”
- Global existence and convergence for a higher order flow in conformal geometry (2003, methodology): “The approach used in [6] and [24] is based on integral estimates and”
- Combinatorial Calabi flows on surfaces (2012, background): “Moreover, these two flows converge to constant scalar curvature metric (see [4], [5], [6], [7], [9], [24], and [25]).”
- Lectures on Stability and Constant Scalar Curvature (2008, background): “When dimX = 1, the Calabi flow has been shown to converge to a metric of constant scalar curvature by Chrusciel [37], Chen [25], and Struwe [134].”
- A Complete Proof of the Poincaré and Geometrization Conjectures - application of the Hamilton-Perelman theory of the Ricci flow (2006, background): “(There are also other proofs for Case (3) by Bartz-Struwe-Ye [6] and Struwe [121].”
- A Moser-Trudinger inequality on the boundary of a compact Riemann surface (2005, background): “Especially, the sharp constants play an essential role as they contain geometry and probabilistic information, which have been already evidenced by many works ([6], [8], [9], [10], [11], [27], [ 28 ], [31]).”