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Matrix Algorithms

Matrix Algorithms

Matrix Algorithms

Volume 1: Basic Decompositions
G. W. Stewart, University of Maryland, College Park
August 1998
1. Basic Decompositions
Available in limited markets only
Paperback
9780898714142
£37.99
GBP
Paperback

    This thorough, concise, and superbly written volume is the first in a self-contained five-volume series devoted to matrix algorithms. It focuses on the computation of matrix decompositions - the factorization of matrices into products of similar ones. The first two chapters provide the required background from mathematics and computer science needed to work effectively in matrix computations. The remaining chapters are devoted to the computation and applications of the LU and QR decompositions. The series is aimed at the nonspecialist who needs more than black-box proficiency with matrix computations. A certain knowledge of elementary analysis and linear algebra is assumed, as well as a reasonable amount of programming experience. The guiding principle, that if something is worth explaining, it is worth explaining fully, has necessarily restricted the scope of the series, but the selection of topics should give the reader a sound basis for further study.

    • Assumes a knowledge of elementary analysis and linear algebra and some programming experience, typically that of the beginning graduate engineer or the undergraduate in an honors program
    • The individual volumes are not intended as textbooks, but are intended to teach, and although this restricts the scope of the series, the selection of topics gives the reader a sound basis for further study
    • The present volume contains 65 algorithms formally presented in pseudocode

    Product details

    August 1998
    Paperback
    9780898714142
    184 pages
    251 × 178 × 25 mm
    0.819kg
    Available

    Table of Contents

    • Preface
    • 1. Matrices, algebra, and analysis
    • 2. Matrices and machines
    • 3. Gaussian elimination
    • 4. The QR decomposition and least squares
    • 5. Rank-reducing decompositions
    • References
    • Index.
      Author
    • G. W. Stewart , University of Maryland, College Park