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Chapman and Hall/CRC The Curve Shortening Problem - Chapman and Hall/CRC Book

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Description

For nearly 20 years, research in curve shortening flow has been a highly active field, yet many significant findings have remained scattered across various academic papers and literature. The Curve Shortening Problem by Chapman and Hall/CRC changes this by providing the first comprehensive and self-contained account of these fundamental results. This text illuminates previously disconnected research, offering a rigorous treatment of the subject. It provides a complete look at the Gage-Hamilton theorem and a detailed exposition of Grayson's convexity theorem. Readers can also find a systematic discussion of invariant solutions and practical applications regarding the existence of simple closed geodesics on a surface. This book serves as a unified resource for those studying advanced mathematical flows and geometric analysis.

Key Features

Provides a comprehensive and self-contained account of fundamental results in curve shortening flow research.

Offers a complete and rigorous treatment of the Gage-Hamilton theorem for mathematical study.

Includes a clear and detailed exposition of Grayson's convexity theorem.

Features a systematic discussion of invariant solutions within the field.

Covers applications related to the existence of simple closed geodesics on a surface.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
27 September 2019
Listed Since
05 February 2007

Barcode

No barcode data available

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