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Solutions of Fixed Point Problems with Computational Errors
Title
Solutions of Fixed Point Problems with Computational Errors [electronic resource] / by Alexander J. Zaslavski.
ISBN
9783031508790
Edition
1st ed. 2024.
Publication
Cham : Springer Nature Switzerland : Imprint: Springer, 2024.
Physical Description
1 online resource (IX, 386 p.)
Local Notes
Access is available to the Yale community.
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Access restricted by licensing agreement.
Summary
The book is devoted to the study of approximate solutions of fixed point problems in the presence of computational errors. It begins with a study of approximate solutions of star-shaped feasibility problems in the presence of perturbations. The goal is to show the convergence of algorithms, which are known as important tools for solving convex feasibility problems and common fixed point problems. The text also presents studies of algorithms based on unions of nonexpansive maps, inconsistent convex feasibility problems, and split common fixed point problems. A number of algorithms are considered for solving convex feasibility problems and common fixed point problems. The book will be of interest for researchers and engineers working in optimization, numerical analysis, and fixed point theory. It also can be useful in preparation courses for graduate students. The main feature of the book which appeals specifically to this audience is the study of the influence of computational errors for several important algorithms used for nonconvex feasibility problems.
Variant and related titles
Springer ENIN.
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Printed edition:
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Format
Books / Online
Language
English
Added to Catalog
April 10, 2024
Series
Springer Optimization and Its Applications, 210
Contents
1 - Introduction
2 - Iterative methods in a Hilbert space
3 - The Cimmino algorithm in a Hilbert space
4 - Dynamic string-averaging methods in Hilbert spaces
5 - Methods with remotest set control in a Hilbert space
6 - Algorithms based on unions of nonexpansive maps
7 - Inconsistent convex feasibility problems
8 - Split common fixed point problems.
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