Iterative Methods for Approximate Solution of Inverse Problems (Mathematics and Its Applications, 577)
ISBN-13:
9789048167982
ISBN-10:
9048167981
Edition:
Softcover reprint of hardcover 1st ed. 2004
Author:
A.B. Bakushinsky, M.Yu. Kokurin
Publication date:
2010
Publisher:
Springer
Format:
Paperback
306 pages
Category:
Algorithms
,
Programming
,
Functional
,
Mathematical Analysis
,
Mathematics
,
Number Systems
,
Pure Mathematics
,
Technology
FREE US shipping
Book details
ISBN-13:
9789048167982
ISBN-10:
9048167981
Edition:
Softcover reprint of hardcover 1st ed. 2004
Author:
A.B. Bakushinsky, M.Yu. Kokurin
Publication date:
2010
Publisher:
Springer
Format:
Paperback
306 pages
Category:
Algorithms
,
Programming
,
Functional
,
Mathematical Analysis
,
Mathematics
,
Number Systems
,
Pure Mathematics
,
Technology
Summary
Iterative Methods for Approximate Solution of Inverse Problems (Mathematics and Its Applications, 577) (ISBN-13: 9789048167982 and ISBN-10: 9048167981), written by authors
A.B. Bakushinsky, M.Yu. Kokurin, was published by Springer in 2010.
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Description
This volume presents a unified approach to constructing iterative methods for solving irregular operator equations and provides rigorous theoretical analysis for several classes of these methods. The analysis of methods includes convergence theorems as well as necessary and sufficient conditions for their convergence at a given rate. The principal groups of methods studied in the book are iterative processes based on the technique of universal linear approximations, stable gradient-type processes, and methods of stable continuous approximations. Compared to existing monographs and textbooks on ill-posed problems, the main distinguishing feature of the presented approach is that it doesn’t require any structural conditions on equations under consideration, except for standard smoothness conditions. This allows to obtain in a uniform style stable iterative methods applicable to wide classes of nonlinear inverse problems. Practical efficiency of suggested algorithms is illustrated in application to inverse problems of potential theory and acoustic scattering. The volume can be read by anyone with a basic knowledge of functional analysis. The book will be of interest to applied mathematicians and specialists in mathematical modeling and inverse problems.
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