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eBook Geometric Nonlinear Functional Analysis (COLLOQUIUM PUBLICATIONS (AMER MATHEMATICAL SOC)) download

by Yoav Benyamini and Joram Lindenstrauss

eBook Geometric Nonlinear Functional Analysis (COLLOQUIUM PUBLICATIONS (AMER MATHEMATICAL SOC)) download ISBN: 0821808354
Author: Yoav Benyamini and Joram Lindenstrauss
Publisher: American Mathematical Society (December 14, 1999)
Language: English
Pages: 488
ePub: 1341 kb
Fb2: 1502 kb
Rating: 4.5
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Category: Math Sciences
Subcategory: Mathematics

The book presents a systematic and unified study of geometric nonlinear functional analysis.

The book presents a systematic and unified study of geometric nonlinear functional analysis. The main theme of the book is the study of uniformly continuous and Lipschitz functions between Banach spaces (. differentiability, stability, approximation, existence of extensions, fixed points, et.

Start by marking Geometric Nonlinear Functional Analysis (Colloquium Publications (Amer Mathematical Soc)) as Want to. .The book presents a systematic and unified study of geometric nonlinear functional analysis.

Start by marking Geometric Nonlinear Functional Analysis (Colloquium Publications (Amer Mathematical Soc)) as Want to Read: Want to Read savin. ant to Read. The main theme of the book is the study.

Published originally by the American Mathematical Society in 1938 as volume XXII of the Society's Colloquium Publications Incluye bibliografía e índice.

00, ISBN 0-8218-0835-4 (American Mathematical Society, Providence, RI, 2000). Article in Bulletin of the London Mathematical Society 33(01):116 - 127 · January 2001 with 19 Reads. How we measure 'reads'. Published originally by the American Mathematical Society in 1938 as volume XXII of the Society's Colloquium Publications Incluye bibliografía e índice.

This book presents a systematic and unified study of geometric nonlinear functional analysis.

oceedings{icNF, title {Geometric Nonlinear Functional Analysis}, author {Yoav Benyamini and Joram Lindenstrauss}, year {1999} }. Yoav Benyamini, Joram Lindenstrauss.

Elsevier, Vol. 1 (2001), Vol. 2 (2003). List of Israel Prize recipients.

CMS Books in Mathematics (Ouvrages de mathématiques de la SMC).

Benyamini and J. Lindenstrauss, Geometric nonlinear functional analysis, Vol. 1, Colloquium Publications 48, American Mathematical Society, 2000. Y. Benyamini and Y. Sternfeld, Spheres in normed spaces are Lipschitz contractible, Proc. Soc. 88 (1983), 439–445. CMS Books in Mathematics (Ouvrages de mathématiques de la SMC).

Bulletin of the London Mathematical Society. Volume 33 Issue 1. Geometric nonlinear functional. Bulletin of the London Mathematical Society. 00, ISBN 0-8218-0835-4 (American Mathematical Society, Providence, RI, 2000). University College London. Published online by Cambridge University Press: 18 April 2001.

Geometric Nonlinear Functional Analysis (COLLOQUIUM PUBLICATIONS (AMER MATHEMATICAL SOC)). Yoav Benyamini an. ardcover. Applied Nonlinear Functional Analysis: An Introduction (De Gruyter Textbook).

This volume presents recent progress in the theory of nonlinear dispersive equations, primarily the nonlinear Schrodinger (NLS) equation. The Cauchy problem for defocusing NLS with critical nonlinearity is discussed

This volume presents recent progress in the theory of nonlinear dispersive equations, primarily the nonlinear Schrodinger (NLS) equation. The Cauchy problem for defocusing NLS with critical nonlinearity is discussed. New techniques and results are described on global existence and properties of solutions with large Cauchy data.

The book presents a systematic and unified study of geometric nonlinear functional analysis. This area has its classical roots in the beginning of the twentieth century and is now a very active research area, having close connections to geometric measure theory, probability, classical analysis, combinatorics, and Banach space theory. The main theme of the book is the study of uniformly continuous and Lipschitz functions between Banach spaces (e.g., differentiability, stability, approximation, existence of extensions, fixed points, etc.). This study leads naturally also to the classification of Banach spaces and of their important subsets (mainly spheres) in the uniform and Lipschitz categories. Many recent rather deep theorems and delicate examples are included with complete and detailed proofs. Challenging open problems are described and explained, and promising new research directions are indicated.