Introduction to matrix theory / Arindama Singh.

Unlimited

Authorized users

Can lend chapters, not whole ebooks

Introduction to matrix theory / Arindama Singh.

9783030804817 (electronic bk.)
303080481X (electronic bk.)
9783030804800
3030804801

Cham : Springer ; [India] : Ane Books Pvt. Ltd., [2021]

©2021

English

1 online resource : illustrations (some color)

10.1007/978-3-030-80481-7 doi

QA188 .S56 2021

512.9/434

This book is designed to serve as a textbook for courses offered to undergraduate and postgraduate students enrolled in Mathematics. Using elementary row operations and Gram-Schmidt orthogonalization as basic tools the text develops characterization of equivalence and similarity, and various factorizations such as rank factorization, OR-factorization, Schurtriangularization, Diagonalization of normal matrices, Jordan decomposition, singular value decomposition, and polar decomposition. Along with Gauss-Jordan elimination for linear systems, it also discusses best approximations and least-squares solutions. The book includes norms on matrices as a means to deal with iterative solutions of linear systems and exponential of a matrix. The topics in the book are dealt with in a lively manner. Each section of the book has exercises to reinforce the concepts, and problems have been added at the end of each chapter. Most of these problems are theoretical, and they do not fit into the running text linearly. The detailed coverage and pedagogical tools make this an ideal textbook for students and researchers enrolled in senior undergraduate and beginning postgraduate mathematics courses.

Includes bibliographical references and index.

Access limited to authorized users.

Online resource; title from PDF title page (SpringerLink, viewed August 25, 2021).

Online Resources > Ebooks
All Resources