Lecture Notes on Mean Curvature Flow (Paperback, 2011 ed.)


This book is an introduction to the subject of mean curvature flow of hypersurfaces with special emphasis on the analysis of singularities. This flow occurs in the description of the evolution of numerous physical models where the energy is given by the area of the interfaces. These notes provide a detailed discussion of the classical parametric approach (mainly developed by R. Hamilton and G. Huisken). They are well suited for a course at PhD/PostDoc level and can be useful for any researcher interested in a solid introduction to the technical issues of the field. All the proofs are carefully written, often simplified, and contain several comments. Moreover, the author revisited and organized a large amount of material scattered around in literature in the last 25 years.

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Product Description

This book is an introduction to the subject of mean curvature flow of hypersurfaces with special emphasis on the analysis of singularities. This flow occurs in the description of the evolution of numerous physical models where the energy is given by the area of the interfaces. These notes provide a detailed discussion of the classical parametric approach (mainly developed by R. Hamilton and G. Huisken). They are well suited for a course at PhD/PostDoc level and can be useful for any researcher interested in a solid introduction to the technical issues of the field. All the proofs are carefully written, often simplified, and contain several comments. Moreover, the author revisited and organized a large amount of material scattered around in literature in the last 25 years.

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Product Details

General

Imprint

Birkhauser Verlag AG

Country of origin

Switzerland

Series

Progress in Mathematics, 290

Release date

October 2013

Availability

Expected to ship within 10 - 15 working days

First published

2011

Authors

Dimensions

235 x 155 x 13mm (L x W x T)

Format

Paperback

Pages

168

Edition

2011 ed.

ISBN-13

978-3-03-480340-3

Barcode

9783034803403

Categories

LSN

3-03-480340-0



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