Numerical Methods for General and Structured Eigenvalue Problems - Info and Reading Options
By Daniel Kressner

"Numerical Methods for General and Structured Eigenvalue Problems" was published by Springer in September 1, 2005 - Berlin, Heidelberg, it has 258 pages and the language of the book is English.
“Numerical Methods for General and Structured Eigenvalue Problems” Metadata:
- Title: ➤ Numerical Methods for General and Structured Eigenvalue Problems
- Author: Daniel Kressner
- Language: English
- Number of Pages: 258
- Publisher: Springer
- Publish Date: September 1, 2005
- Publish Location: Berlin, Heidelberg
“Numerical Methods for General and Structured Eigenvalue Problems” Subjects and Themes:
- Subjects: ➤ Mathematics - Computer science - System theory - Eigenvalues - Structural analysis (Engineering) - Matrix methods
Edition Specifications:
- Format: Paperback
- Weight: 13.6 ounces
- Dimensions: 9.1 x 5.9 x 0.7 inches
Edition Identifiers:
- The Open Library ID: OL9055328M - OL9075064W
- Online Computer Library Center (OCLC) ID: 61386463
- Library of Congress Control Number (LCCN): 2005925886
- ISBN-13: 9783540245469 - 9783540285021
- ISBN-10: 3540245464
- All ISBNs: 3540245464 - 9783540245469 - 9783540285021
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"Numerical Methods for General and Structured Eigenvalue Problems" Description:
Open Data:
This book is about computing eigenvalues, eigenvectors and invariant subspaces of matrices. The treatment includes generalized and structured eigenvalue problems, such as Hamiltonian or product eigenvalue problems. All vital aspects of eigenvalue computations are covered: theory, perturbation analysis, algorithms, high performance methodologies and software. The reader will learn about recently developed techniques which substantially improve the performance of some of the most widely numerical methods, the QR and the QZ algorithm as well as Krylov subspace methods. A unique feature of this book is the detailed treatment of structured eigenvalue problems, providing insight on accuracy and efficiency gains to be expected from algorithms that take the structure of a matrix into account
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