Matrix analysis / Roger A. Horn, Charles R. Johnson.
By: Horn, Roger A.
Contributor(s): Johnson, Charles R.
Publisher: Cambridge ; New York : Cambridge University Press, 2012Edition: 2nd ed.Description: xviii, 643 p. : ill. ; 26 cm.ISBN: 9780521839402 (hardback).Subject(s): Matrices | MATHEMATICS / Algebra / AbstractDDC classification: 512.9/434 Other classification: MAT002010 Online resources: Full-text hereItem type | Current location | Call number | Status | Date due | Barcode | Item holds |
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Book | Skoltech library Shelves | QA188 .H66 2012 (Browse shelf) | Long Overdue (Lost) | 2000006901 |
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QA188 .B1 Collaborative recommendations | QA188 .B568 2009 Random matrices : | QA188 .F656 2010 Log-gases and random matrices / | QA188 .H66 2012 Matrix analysis / | QA188 .O94 2011 The Oxford handbook of random matrix theory / | QA188 .S17 2003 Iterative methods for sparse linear systems / | QA196.5 .E73 2017 A dynamical approach to random matrix theory / |
Includes bibliographical references (p. 517-574) and index.
Machine generated contents note: 1. Eigenvalues, eigenvectors, and similarity; 2. Unitary similarity and unitary equivalence; 3. Canonical forms for similarity, and triangular factorizations; 4. Hermitian matrices, symmetric matrices, and congruences; 5. Norms for vectors and matrices; 6. Location and perturbation of eigenvalues; 7. Positive definite and semi-definite matrices; 8. Positive and nonnegative matrices; Appendix A. Complex numbers; Appendix B. Convex sets and functions; Appendix C. The fundamental theorem of algebra; Appendix D. Continuous dependence of the zeroes of a polynomial on its coefficients; Appendix E. Continuity, compactness, and Weierstrass's theorem; Appendix F. Canonical Pairs.
"The thoroughly revised and updated second edition of this acclaimed text has several new and expanded sections and more than 1,100 exercises"--
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