Fixed point theory for decomposable sets - Info and Reading Options
By Andrzej Fryszkowski
"Fixed point theory for decomposable sets" was published by Kluwer Academic Publishers in 2004 - New York, it has 209 pages and the language of the book is English.
“Fixed point theory for decomposable sets” Metadata:
- Title: ➤ Fixed point theory for decomposable sets
- Author: Andrzej Fryszkowski
- Language: English
- Number of Pages: 209
- Publisher: Kluwer Academic Publishers
- Publish Date: 2004
- Publish Location: New York
“Fixed point theory for decomposable sets” Subjects and Themes:
- Subjects: ➤ Decomposition (Mathematics) - Fixed point theory - Point fixe, Théorème du - Décomposition (Mathématiques) - Functional analysis - Mathematics - Differential Equations - Discrete groups - Mathematical optimization - Convex and Discrete Geometry - Measure and Integration - Ordinary Differential Equations - Calculus of Variations and Optimal Control; Optimization
Edition Specifications:
- Pagination: p. cm.
Edition Identifiers:
- The Open Library ID: OL3307522M - OL5732315W
- Online Computer Library Center (OCLC) ID: 56032813
- Library of Congress Control Number (LCCN): 2004053309
- ISBN-10: 1402024983
- All ISBNs: 1402024983
AI-generated Review of “Fixed point theory for decomposable sets”:
"Fixed point theory for decomposable sets" Description:
The Open Library:
Decomposable sets since T. R. Rockafellar in 1968 are one of basic notions in nonlinear analysis, especially in the theory of multifunctions. A subset K of measurable functions is called decomposable if (Q) for all and measurable A. This book attempts to show the present stage of "decomposable analysis" from the point of view of fixed point theory. The book is split into three parts, beginning with the background of functional analysis, proceeding to the theory of multifunctions and lastly, the decomposability property. Mathematicians and students working in functional, convex and nonlinear analysis, differential inclusions and optimal control should find this book of interest. A good background in fixed point theory is assumed as is a background in topology.
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