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Fixed Point Theory in Ordered Sets and Applications : From Differential and Integral Equations to Game Theory / by Siegfried Carl, Seppo Heikkilä

1st ed. 2011.
出版者 (New York, NY : Springer New York : Imprint: Springer)
出版年 2011
大きさ XIII, 477 p : online resource
著者標目 *Carl, Siegfried author
Heikkilä, Seppo author
SpringerLink (Online service)
件 名 LCSH:Mathematical analysis
LCSH:Game theory
LCSH:Econometrics
FREE:Analysis
FREE:Game Theory
FREE:Quantitative Economics
一般注記 Preface -- Introduction -- Fundamental Order-Theoretic Principles -- Multi-Valued Variational Inequalities -- Discontinuous Multi-Valued Elliptic Problems -- Discontinutous Multi-Valued Evolutionary Problems -- Banach-Valued Ordinary Differential Equations -- Banach-Valued Integral Equations -- Game Theory -- Appendix -- List of Symbols -- References -- Index
This monograph provides a unified and comprehensive treatment of an order-theoretic fixed point theory in partially ordered sets and its various useful interactions with topological structures. It begins with a discussion of some simple examples of the order-theoretic fixed point results along with simple applications from each of the diverse fields. The fixed point theory is then developed and preliminary results on multi-valued variational inequalities regarding the topological and order-theoretical structure of solution sets are covered. This is followed by more advanced material which demonstrates the power of the developed fixed point theory. In the treatment of the applications a wide range of mathematical theories and methods from nonlinear analysis and integration theory are applied; an outline of which has been given in an appendix chapter to make the book self-contained. Graduate students and researchers in nonlinear analysis, pure and applied mathematics, game theory and mathematical economics will find this book useful
HTTP:URL=https://doi.org/10.1007/978-1-4419-7585-0
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Springer eBooks 9781441975850
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EB00205082

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データ種別 電子ブック
分 類 LCC:QA299.6-433
DC23:515
書誌ID 4000118129
ISBN 9781441975850

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