COMPUTATIONAL METHODS IN NONLINEAR ANALYSIS: EFFICIENT ALGORITHMS, FIXED POINT THEORY AND APPLICATIONS

Argyros, Ioannis K.,Hilout, Said

ISBN 10: 9814405825 / ISBN 13: 9789814405829

Edité par World Scientific Pub Co Inc, 2013

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Détails bibliographiques

• Titre: COMPUTATIONAL METHODS IN NONLINEAR ANALYSIS: EFFICIENT ALGORITHMS, FIXED POINT THEORY AND APPLICATIONS
• Éditeur: World Scientific Pub Co Inc
• Date de parution: 2013
• Langue: anglais
• ISBN à 10 chiffres: 9814405825
• ISBN à 13 chiffres: 9789814405829
• Reliure: hardcover
• État de l'article: Good

A propos de ce titre

Synopsis

The field of computational sciences has seen a considerable development in mathematics, engineering sciences, and economic equilibrium theory. Researchers in this field are faced with the problem of solving a variety of equations or variational inequalities. We note that in computational sciences, the practice of numerical analysis for finding such solutions is essentially connected to variants of Newton's method. The efficient computational methods for finding the solutions of fixed point problems, nonlinear equations and variational inclusions are the first goal of the present book. The second goal is the applications of these methods in nonlinear problems and the connection with fixed point theory.This book is intended for researchers in computational sciences, and as a reference book for an advanced computational methods in nonlinear analysis. We collect the recent results on the convergence analysis of numerical algorithms in both finite-dimensional and infinite-dimensional spaces, and present several applications and connections with fixed point theory. The book contains abundant and updated bibliography, and provides comparison between various investigations made in recent years in the field of computational nonlinear analysis.

Présentation de l'éditeur

“This book is known as a reference book for advanced computational methods in nonlinear analysis.” Zentralblatt Math The field of computational sciences has seen a considerable development in mathematics, engineering sciences, and economic equilibrium theory. Researchers in this field are faced with the problem of solving a variety of equations or variational inequalities. We note that in computational sciences, the practice of numerical analysis for finding such solutions is essentially connected to variants of Newton's method. The efficient computational methods for finding the solutions of fixed point problems, nonlinear equations and variational inclusions are the first goal of the present book. The second goal is the applications of these methods in nonlinear problems and the connection with fixed point theory. This book is intended for researchers in computational sciences, and as a reference book for an advanced computational methods in nonlinear analysis. We collect the recent results on the convergence analysis of numerical algorithms in both finite-dimensional and infinite-dimensional spaces, and present several applications and connections with fixed point theory. The book contains abundant and updated bibliography, and provides comparison between various investigations made in recent years in the field of computational nonlinear analysis.