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＜E-Book＞
Extrinsic geometric flows / Ben Andrews, Bennett Chow, Christine Guenther, Mat Langford
(Graduate Studies in Mathematics ; v. 206)

Publisher	(Providence, Rhode Island : American Mathematical Society)
Year	[2020]
Size	1 online resource (pages cm.)
Authors	*Andrews, Ben author Chow, Bennett author Guenther, Christine 1966- author Langford, Mat 1987- author
Subjects	LCSH:Global differential geometry LCSH:Differential equations, Parabolic LCSH:Flows (Differentiable dynamical systems) LCSH:Curvature LCSH:Geometric analysis FREE:Differential geometry {For differential topology, see 57Rxx. For foundational questions of differentiable manifolds, see 58Axx} -- Global differential geometry [See also 51H25, 58-XX; for related bund  All Subject Search FREE:Global analysis, analysis on manifolds [See also 32Cxx, 32Fxx, 32Wxx, 46-XX, 47Hxx, 53Cxx] {For geometric integration theory, see 49Q15} -- Partial differential equations on manifolds; differential op  All Subject Search FREE:Differential geometry {For differential topology, see 57Rxx. For foundational questions of differentiable manifolds, see 58Axx} -- Classical differential geometry -- Higher-dimensional and -codimensio  All Subject Search FREE:Convex and discrete geometry -- General convexity -- Convex sets in $n$ dimensions (including convex hypersurfaces) [See also 53A07, 53C45]  All Subject Search FREE:Partial differential equations -- Parabolic equations and systems [See also 35Bxx, 35Dxx, 35R30, 35R35, 58J35] -- Initial-boundary value problems for second-order parabolic equations  All Subject Search
Contents	The heat equation Introduction to curve shortening The Gage-Hamilton-Grayson theorem Self-similar and ancient solutions Hypersurfaces in Euclidean space Introduction to mean curvature flow Mean curvature flow of entire graphs Huisken's theorem Mean convex mean curvature flow Monotonicity formulae Singularity analysis Noncollapsing Self-similar solutions Ancient solutions Gau� curvature flows The affine normal flow Flows by superaffine powers of the Gau� curvature Fully nonlinear curvature flows Flows of mean curvature type Flows of inverse-mean curvature type
Notes	Includes bibliographical references and index Access is restricted to licensed institutions Electronic reproduction Providence, Rhode Island American Mathematical Society 2020 Mode of access : World Wide Web Description based on print version record HTTP:URL=https://www.ams.org/gsm/206 Information=Contents HTTP:URL=https://doi.org/10.1090/gsm/206 Information=Contents

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