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Linear Inverse Problems and Tikhonov Regularization

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Linear Inverse Problems and Tikhonov Regularization Synopsis

Tikhonov regularization is the most popular general-purpose method for regularization, a mathematical technique to suppress the effect of noise in data, and uses much of the machinery of Hilbert space theory. This book develops the theory of Tikhonov regularization for a certain class of linear inverse problems which are defined on Hilbert spaces. To explain why and how Tikhonov regularization works, the singular value expansion for compact operators is introduced. Tikhonov regularization with seminorms is also analyzed and for this purpose, densely defined unbounded operators are addressed and their basic properties presented. In addition, the author provides readers with a quick but thorough review of Hilbert space theory and a brief introduction to weak derivatives and Sobolev spaces. Intended as an expository work for those interested in inverse problems and Tikhonov regularization, including graduates and researchers, the author presents the theory in an engaging and straightforward style.

About This Edition

ISBN: 9780883851418
Publication date:
Author: Mark S Gockenbach
Publisher: Mathematical Association of America an imprint of The Mathematical Association of America
Format: Hardback
Pagination: 336 pages
Series: The Carus Mathematical Monographs
Genres: Numerical analysis

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