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Spectral Approximation of Linear Operators
Francoise Chatelin
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Description for Spectral Approximation of Linear Operators
Paperback.
This classic textbook provides a unified treatment of spectral approximation for closed or bounded operators, as well as for matrices. Despite significant changes and advances in the field since it was first published in 1983, the book continues to form the theoretical bedrock for any computational approach to spectral theory over matrices or linear operators. This coverage of classical results is not readily available elsewhere. Spectral Approximation of Linear Operators offers in-depth coverage of properties of various types of operator convergence, the spectral approximation of non-self-adjoint operators, a generalization of classical perturbation theory, and computable error bounds and iterative refinement ... Read more
This classic textbook provides a unified treatment of spectral approximation for closed or bounded operators, as well as for matrices. Despite significant changes and advances in the field since it was first published in 1983, the book continues to form the theoretical bedrock for any computational approach to spectral theory over matrices or linear operators. This coverage of classical results is not readily available elsewhere. Spectral Approximation of Linear Operators offers in-depth coverage of properties of various types of operator convergence, the spectral approximation of non-self-adjoint operators, a generalization of classical perturbation theory, and computable error bounds and iterative refinement ... Read more
Product Details
Format
Paperback
Publication date
2011
Publisher
Society for Industrial & Applied Mathematics,U.S. United States
Number of pages
480
Condition
New
Number of Pages
480
Place of Publication
New York, United States
ISBN
9780898719994
SKU
V9780898719994
Shipping Time
Usually ships in 7 to 11 working days
Ref
99-1
About Francoise Chatelin
Françoise Chatelin is Professor of Mathematics at the University of Toulouse and head of the Qualitative Computing Group at CERFACS. Her areas of expertise include spectral theory for linear operators in Banach spaces and finite precision computation of very large eigenproblems.
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