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Inverse Eigenvalue Problems
Theory, Algorithms, and Applications

Moody T. Chu and Gene H. Golub

Price: £75.00 (hardback)
ISBN-13: 978-0-19-856664-9
Publication date: 16 June 2005
406 pages, 39 line illus., 234x156 mm
Series: Numerical Mathematics and Scientific Computation
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Reviews
  • 'A valuable tool for postgraduates, engineers and mathematicians in the area.' - Amin Boumenir, Zentralblatt MATH, Vol 1075
  • 'The book collects together much material not previosly available in book form and benefits from both authors' many years of experience of working on inverse eigenvalue and related problems.' - Nicholas J Higham, Fluid Mechanics, Vol 556

Description
  • Timely text from world- class researchers
  • Broad in scope, highlighting recent and important results
  • Ideal as a graduate text for mathematicians and engineers
Inverse eigenvalue problems arise in a remarkable variety of applications and associated with any inverse eigenvalue problem are two fundamental questions--the theoretical issue of solvability and the practical issue of computability. Both questions are difficult and challenging. In this text, the authors discuss the fundamental questions, some known results, many applications, mathematical properties, a variety of numerical techniques, as well as several open problems.

This is the first book in the authoritative Numerical Mathematics and Scientific Computation series to cover numerical linear algebra, a broad area of numerical analysis. Authored by two world-renowned researchers, the book is aimed at graduates and researchers in applied mathematics, engineering and computer science and makes an ideal graduate text.

Readership: Aimed at graduates and researchers in applied mathematics, engineering and computer science; an ideal graduate text

Contents
Preface
1. Introduction
2. Applications
3. Parameterized Inverse Eigenvalue Problems
4. Structured Inverse Eigenvalue Problems
5. Partially Described Inverse Eigenvalue Problems
6. Least Squares Inverse Eigenvalue Problems
7. Spectrally Constrained Approximation
8. Structured Low Rank Approximation
9. Group Orbitally Constrained Approximation
Index

Authors, editors, and contributors


Moody T. Chu, Professor, North Carolina State University and
Gene H. Golub, Professor, Stanford University


Links to web resources and related information
Link to Moody Chu's home page
Link to Gene Golub's home page


More in the same subject area:
Applied mathematics
Optimization
Engineering: general

The specification in this catalogue, including without limitation price, format, extent, number of illustrations, and month of publication, was as accurate as possible at the time the catalogue was compiled. Occasionally, due to the nature of some contractual restrictions, we are unable to ship a specific product to a particular territory. Jacket images are provisional and liable to change before publication.

 
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