Theory of Linear Ill-Posed Problems and its Applications
De Gruyter (Publisher)
Book
Hardback
294 pages
978-3-11-062726-8 (ISBN)
Description
This monograph is a revised and extended version of the Russian edition from 1978. It includes the general theory of linear ill-posed problems concerning e. g. the structure of sets of uniform regularization, the theory of error estimation, and the optimality method. As a distinguishing feature the bookconsiders ill-posed problems not only in Hilbert but also in Banach spaces.
It is natural that since the appearance of the first edition considerable progress has been madein the theory of inverse and ill-posed problems as wall as in ist applications. To reflect these accomplishments the authors included additional material e. g. comments to each chapter and a list of monographs with annotations.
It is natural that since the appearance of the first edition considerable progress has been madein the theory of inverse and ill-posed problems as wall as in ist applications. To reflect these accomplishments the authors included additional material e. g. comments to each chapter and a list of monographs with annotations.
More details
Series
Edition
Reprint 2013
Language
English
Place of publication
Berlin
Germany
Target group
Professional and scholarly
US School Grade: College Graduate Student
ISBN-13
978-3-11-062726-8 (9783110627268)
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Schweitzer Classification
Other editions
Additional editions

Valentin K. Ivanov | Vladimir V. Vasin | Vitalii P. Tanana
Theory of Linear Ill-Posed Problems and its Applications
E-Book
02/2013
1st Edition
De Gruyter
€269.00
Available for download

Valentin K. Ivanov | Vladimir V. Vasin | Vitalii P. Tanana
Theory of Linear Ill-Posed Problems and its Applications
Book
07/2002
VSP International Science Publishers
€269.00
Article exhausted; check different version

Valentin K. Ivanov | Vladimir V. Vasin | Vitalii P. Tanana
Theory of Linear Ill-Posed Problems and its Applications
Book
01/2002
1st Edition
De Gruyter
€399.00
Article exhausted; check different version
Persons
Valentin K. Ivanov ?; Vladimir V. Vasin, Institute of Mathematics and Mechanics, Russian Academy of Sciences, Ekaterinburg, Russia; Vitalii P. Tanana, South Ural State University, Chelyabinsk, Russia.