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Iterative Methods for Fixed Point Problems in Hilbert Spaces - Andrzej Cegielski
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Andrzej Cegielski:

Iterative Methods for Fixed Point Problems in Hilbert Spaces - Paperback

2012, ISBN: 9783642309007

Buch, Softcover, 2013, Iterative methods for finding fixed points of non-expansive operators in Hilbert spaces have been described in many publications. In this monograph we try to presen… More...

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Iterative Methods for Fixed Point Problems in Hilbert Spaces - Cegielski, Andrzej
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Cegielski, Andrzej:

Iterative Methods for Fixed Point Problems in Hilbert Spaces - new book

2012, ISBN: 3642309003

2013 Kartoniert / Broschiert Analysis / Funktionalanalysis, Funktionalanalysis, Optimierung, Variationsrechnung, Numerische Mathematik, 47-02, 49-02, 65-02, 90-02, 47H09, 47J25, 37C25, … More...

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Andrzej Cegielski:
Iterative Methods for Fixed Point Problems in Hilbert Spaces - Paperback

ISBN: 9783642309007

Paperback, [PU: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG], We introduce several classes of operators, examine their properties, define iterative methods generated by operators … More...

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Iterative Methods for Fixed Point Problems in Hilbert Spaces - Cegielski, Andrzej
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Cegielski, Andrzej:
Iterative Methods for Fixed Point Problems in Hilbert Spaces - used book

2012, ISBN: 9783642309007

[PU: Springer Berlin], Buchschnitt verkürzt - gepflegter, sauberer Zustand - Ausgabejahr 2012 22507508/12, DE, [SC: 0.00], gebraucht; sehr gut, gewerbliches Angebot, 2013, PayPal, Interna… More...

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Iterative Methods for Fixed Point Problems in Hilbert Spaces - Andrzej Cegielski
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Andrzej Cegielski:
Iterative Methods for Fixed Point Problems in Hilbert Spaces - Paperback

2012, ISBN: 9783642309007

Buch, Softcover, 2013, [PU: Springer Berlin], Springer Berlin, 2012

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Details of the book
Iterative Methods for Fixed Point Problems in Hilbert Spaces
Author:
Title:
ISBN:

3642309003


Iterative methods for finding fixed points of non-expansive operators in Hilbert spaces have been described in many publications. In this monograph we try to present the methods in a consolidated way. We introduce several classes of operators, examine their properties, define iterative methods generated by operators from these classes and present general convergence theorems. On this basis we discuss the conditions under which particular methods converge. A large part of the results presented in this monograph can be found in various forms in the literature (although several results presented here are new). We have tried, however, to show that the convergence of a large class of iteration methods follows from general properties of some classes of operators and from some general convergence theorems.

Details of the book - Iterative Methods for Fixed Point Problems in Hilbert Spaces


EAN (ISBN-13): 9783642309007
ISBN (ISBN-10): 3642309003
Hardcover
Paperback
Publishing year: 2012
Publisher: Springer Berlin
298 Pages
Weight: 0,478 kg
Language: Englisch

Book in our database since 2008-01-26T15:45:19+00:00 (London)
Detail page last modified on 2022-12-29T01:08:26+00:00 (London)
ISBN/EAN: 3642309003

ISBN - alternate spelling:
3-642-30900-3, 978-3-642-30900-7
Alternate spelling and related search-keywords:
Book author: andrzej cegielski
Book title: point zero, space, iterative methods, lecture notes mathematics, hilbert

Information from Publisher

Author: Andrzej Cegielski
Title: Lecture Notes in Mathematics; Iterative Methods for Fixed Point Problems in Hilbert Spaces
Publisher: Springer; Springer Berlin
298 Pages
Publishing year: 2012-09-13
Berlin; Heidelberg; DE
Printed / Made in
Language: English
53,49 € (DE)
54,99 € (AT)
59,00 CHF (CH)
POD
XVI, 298 p. 61 illus., 3 illus. in color.

BC; Hardcover, Softcover / Mathematik/Sonstiges; Optimierung; Verstehen; Mathematik; 47-02, 49-02, 65-02, 90-02, 47H09, 47J25, 37C25, 65F10; fixed point; projection methods; quasi-nonexpansive operator; Optimization; Functional Analysis; Calculus of Variations and Optimization; Numerical Analysis; Operator Theory; Funktionalanalysis und Abwandlungen; Numerische Mathematik; EA

Iterative methods for finding fixed points of non-expansive operators in Hilbert spaces have been described in many publications. In this monograph we try to present the methods in a consolidated way. We introduce several classes of operators, examine their properties, define iterative methods generated by operators from these classes and present general convergence theorems. On this basis we discuss the conditions under which particular methods converge. A large part of the results presented in this monograph can be found in various forms in the literature (although several results presented here are new). We have tried, however, to show that the convergence of a large class of iteration methods follows from general properties of some classes of operators and from some general convergence theorems.
The projection methods for fixed point problems are presented in a consolidated way Over 60 figures help to understand the properties of important classes of algorithmic operators The convergence properties of projection methods follow from a few general convergence theorems presented in the monograph Includes supplementary material: sn.pub/extras

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