Carleman Estimates for Coefficient Inverse Problems and Numerical Applications
1st Edition
Published on 17. April 2012
VIII, 282 pages
978-3-11-091554-9 (ISBN)
Description
In this monograph, the main subject of the author's considerations is coefficient inverse problems. Arising in many areas of natural sciences and technology, such problems consist of determining the variable coefficients of a certain differential operator defined in a domain from boundary measurements of a solution or its functionals. Although the authors pay strong attention to the rigorous justification of known results, they place the primary emphasis on new concepts and developments.
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Other editions
Additional editions
Michael V. Klibanov | Alexander A. Timonov
Carleman Estimates for Coefficient Inverse Problems and Numerical Applications
Book
approx. 01/2200
1st Edition
De Gruyter
€109.95
Article exhausted; check different version
Michael Klibanov | Alexandre Timonov
Carleman Estimates for Coefficient Inverse Problems and Numerical Applications
Book
03/2004
1st Edition
VSP International Science Publishers
€229.00
Article exhausted; check different version
Michael V. Klibanov | Alexander A. Timonov
Carleman Estimates for Coefficient Inverse Problems and Numerical Applications
Book
01/2004
1st Edition
De Gruyter
€339.00
Article exhausted; check different version
Persons
Michael V. Klibanov, University of North Carolina, Charlotte, USA; Alexander A. Timonov, University of North Carolina, Upstate, USA.
Content
Frontmatter
Preface
Contents
Chapter 1. Introduction
Chapter 2. Carleman estimates and ill-posed Cauchy problems
Chapter 3. Global uniqueness results in high dimensions
Chapter 4. The global uniqueness of a nonlinear parabolic problem
Chapter 5. On the numerical solution of coefficient inverse problems
Chapter 6. Some globally convergent convexification algorithms
Chapter 7. Some applied problems
Bibliography
Preface
Contents
Chapter 1. Introduction
Chapter 2. Carleman estimates and ill-posed Cauchy problems
Chapter 3. Global uniqueness results in high dimensions
Chapter 4. The global uniqueness of a nonlinear parabolic problem
Chapter 5. On the numerical solution of coefficient inverse problems
Chapter 6. Some globally convergent convexification algorithms
Chapter 7. Some applied problems
Bibliography
