Items related to Lectures on Analysis on Metric Spaces (Universitext)
Synopsis
The purpose of this book is to communicate some of the recent advances in this field while preparing the reader for more advanced study. The material can be roughly divided into three different types: classical, standard but sometimes with a new twist, and recent. The author first studies basic covering theorems and their applications to analysis in metric measure spaces. This is followed by a discussion on Sobolev spaces emphasizing principles that are valid in larger contexts. The last few sections of the book present a basic theory of quasisymmetric maps between metric spaces. Much of the material is recent and appears for the first time in book format.
"synopsis" may belong to another edition of this title.
- PublisherSpringer
- Publication date2000
- ISBN 10 0387951040
- ISBN 13 9780387951041
- BindingHardcover
- LanguageEnglish
- Number of pages151
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Lectures on Analysis on Metric Spaces
Published by
Springer-Verlag New York Inc., 2000
ISBN 10: 0387951040
ISBN 13: 9780387951041
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Lectures on Analysis on Metric Spaces
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Condition: New. The purpose of this book is to communicate some of the recent advances in this field while preparing the reader for more advanced study. The material can be roughly divided into three different types: classical, standard but sometimes with a new twist, and . Seller Inventory # 5912335
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Lectures on Analysis on Metric Spaces
Published by
Springer New York Dez 2000, 2000
ISBN 10: 0387951040
ISBN 13: 9780387951041
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Seller: AHA-BUCH GmbH, Einbeck, Germany
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Buch. Condition: Neu. Neuware - Analysis in spaces with no a priori smooth structure has progressed to include concepts from the first order calculus. In particular, there have been important advances in understanding the infinitesimal versus global behavior of Lipschitz functions and quasiconformal mappings in rather general settings; abstract Sobolev space theories have been instrumental in this development. The purpose of this book is to communicate some of the recent work in the area while preparing the reader to study more substantial, related articles. The material can be roughly divided into three different types: classical, standard but sometimes with a new twist, and recent. The author first studies basic covering theorems and their applications to analysis in metric measure spaces. This is followed by a discussion on Sobolev spaces emphasizing principles that are valid in larger contexts. The last few sections of the book present a basic theory of quasisymmetric maps between metric spaces. Much of the material is relatively recent and appears for the first time in book format. There are plenty of exercises. The book is well suited for self-study, or as a text in a graduate course or seminar. The material is relevant to anyone who is interested in analysis and geometry in nonsmooth settings. Seller Inventory # 9780387951041
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