Perturbation Bounds for Matrix Eigenvalues (Pitman Research Notes in Mathematics Series)

Rajendra Bhatia

ISBN 10: 0582013798 / ISBN 13: 9780582013797

Published by Longman Scientific & Technical, 1987

About this Item

minor shelf wear only.

Seller Inventory # 2000028287

Bibliographic Details

• Title: Perturbation Bounds for Matrix Eigenvalues (Pitman Research Notes in Mathematics Series)
• Publisher: Longman Scientific & Technical
• Publication Date: 1987
• Language: English
• ISBN 10: 0582013798
• ISBN 13: 9780582013797
• Binding: Soft cover
• Edition: 1st Edition
• Condition: Very Good

About this title

Synopsis

(Perturbation Bounds for Matrix Eigenvalues contains a unified exposition of spectral variation inequalities for matrices. The text provides a complete and self-contained collection of bounds for the distance between the eigenvalues of two matrices, which could be arbitrary or restricted to special classes. The book's emphasis on sharp estimates, general principles, elegant methods, and powerful techniques, makes it a good reference for researchers and students. For the SIAM Classics edition, the author has added over 60 pages of material covering recent results and discussing the important advances made in the theory, results, and proof techniques of spectral variation problems in the two decades since the book's original publication. This updated edition is appropriate for use as a research reference for physicists, engineers, computer scientists, and mathematicians interested in operator theory, linear algebra, and numerical analysis. It is also suitable for a graduate course in linear algebra or functional analysis
For the SIAM Classics edition, the author has added over 60 pages of material covering recent results and discussing the important advances made in the last two decades. It is an excellent research reference for all those interested in operator theory, linear algebra, and numerical analysis)

Book Description

For the SIAM Classics edition, the author has added over 60 pages of material covering recent results and discussing the important advances made in the last two decades. It is an excellent research reference for all those interested in operator theory, linear algebra, and numerical analysis.