Handbook of Topological Fixed Point Theory

This book PDF is perfect for those who love Mathematics genre, written by Robert F. Brown and published by Springer Science & Business Media which was released on 05 December 2005 with total hardcover pages 972. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Handbook of Topological Fixed Point Theory books below.

Handbook of Topological Fixed Point Theory

Author	: Robert F. Brown
File Size	: 48,9 Mb
Publisher	: Springer Science & Business Media
Language	: English
Release Date	: 05 December 2005
ISBN	: 9781402032226
Pages	: 972 pages

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Handbook of Topological Fixed Point Theory by Robert F. Brown Book PDF Summary

This book is the first in the world literature presenting all new trends in topological fixed point theory. Until now all books connected to the topological fixed point theory were devoted only to some parts of this theory. This book will be especially useful for post-graduate students and researchers interested in the fixed point theory, particularly in topological methods in nonlinear analysis, differential equations and dynamical systems. The content is also likely to stimulate the interest of mathematical economists, population dynamics experts as well as theoretical physicists exploring the topological dynamics.

Handbook of Topological Fixed Point Theory by Robert F. Brown,Massimo Furi,L. Gorniewicz,Boju Jiang

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Handbook of Topological Fixed Point Theory by Robert F. Brown

This book will be especially useful for post-graduate students and researchers interested in the fixed point theory, particularly in topological methods in nonlinear analysis, differential equations and dynamical systems. The content is also likely to stimulate the interest of mathematical economists, population dynamics experts as well as theoretical physicists exploring

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Handbook of Metric Fixed Point Theory by W.A. Kirk,B. Sims

Metric fixed point theory encompasses the branch of fixed point theory which metric conditions on the underlying space and/or on the mappings play a fundamental role. In some sense the theory is a far-reaching outgrowth of Banach's contraction mapping principle. A natural extension of the study of contractions is

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Fixed Point Theory and Applications by Ravi P. Agarwal,Maria Meehan,Donal O'Regan

This book provides a clear exposition of the flourishing field of fixed point theory. Starting from the basics of Banach's contraction theorem, most of the main results and techniques are developed: fixed point results are established for several classes of maps and the three main approaches to establishing continuation principles

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Homotopy Methods in Topological Fixed and Periodic Points Theory by Jerzy Jezierski,Waclaw Marzantowicz

The notion of a ?xed point plays a crucial role in numerous branches of mat- maticsand its applications. Informationabout the existence of such pointsis often the crucial argument in solving a problem. In particular, topological methods of ?xed point theory have been an increasing focus of interest over the last

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Topological Fixed Point Theory of Multivalued Mappings by Lech Górniewicz

This book is an attempt to give a systematic presentation of results and meth ods which concern the fixed point theory of multivalued mappings and some of its applications. In selecting the material we have restricted ourselves to study ing topological methods in the fixed point theory of multivalued mappings

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An In Depth Guide to Fixed Point Theorems by Rajinder Sharma

"This book details fixed point theory, a gripping and wide-ranging field with applications in multifold areas of pure and applied mathematics. The content comprises both theoretical and practical applications. The evolution of the main theorems on the existence and uniqueness of fixed points of maps are presented. Applications covering topological

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Handbook of Metric Fixed Point Theory by William Kirk,Brailey Sims

Preface. 1. Contraction Mappings and Extensions; W.A. Kirk. 2. Examples of Fixed Point Free Mappings; B. Sims. 3. Classical Theory of Nonexpansive Mappings; K. Goebel, W.A. Kirk. 4. Geometrical Background of Metric Fixed Point Theory; S. Prus. 5. Some Moduli and Constants Related to Metric Fixed Point Theory; E.L. Fuster. 6. Ultra-Methods in

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