Fixed point theory for decomposable sets

Book Cover
Publisher:
Kluwer Academic Publishers,
Pub. Date:
[2004]
Language:
English
Description
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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ISBN:
9781402024993
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Grouping Information

Grouped Work ID22d24d8e-2a63-05b8-4924-166192e5e5b5
Grouping Titlefixed point theory for decomposable sets
Grouping Authorfryszkowski andrzej
Grouping Categorybook
Last Grouping Update2019-12-03 18:08:28PM
Last Indexed2019-12-08 04:43:15AM

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Bib IdFormatFormat CategoryEditionLanguagePublisherPublication DatePhysical Description
external_econtent:ils:.b2957464xeBookeBookEnglishKluwer Academic Publishers, [2004]xi, 209 pages ; 25 cm.
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external_econtent:ils:.b2957464x.i71768452Available OnlineAvailable Onlinefalsetruefalsefalsefalsetrue
seriesTopological fixed point theory and its applications
series_with_volumeTopological fixed point theory and its applications|2
subject_facetDecomposition (Mathematics)
Décomposition (Mathématiques)
Electronic books
Fixed point theory
Point fixe, Théorème du
title_displayFixed point theory for decomposable sets
title_fullFixed point theory for decomposable sets [electronic resource] / by Andrzej Fryszkowski
title_shortFixed point theory for decomposable sets
topic_facetDecomposition (Mathematics)
Décomposition (Mathématiques)
Fixed point theory
Point fixe, Théorème du