sitemap | contact us
  Book Series
  Book Proposal Form
  Using Published Material
  Rights and Permissions
  Examination Copies
  List of Publishers
  About Narosa
  Group Companies
  Our Strength
view in print mode
Vector Spaces and Matrices in Physics , Second Edition
Author(s): M. C. Jain

ISBN:    978-81-7319-621-8 
Publication Year:   Reprint 2014
Pages:   232
Binding:   Paper Back
Dimension:   160mm x 240mm
Weight:   320


About the book

The theory of vector spaces and matrices is an essential part of the mathematical background required by physicists. This book is written primarily as a text for the undergraduate and postgraduate students and as a reference for physicists. Special emphasis is given to topics relevant to physics, e.g., linear independence and dependence of vectors, inner product, orthonormality, matrices as representations of linear transformations on vector spaces, similarity, eigenvalues, eigenvectors and diagonalization of matrices etc. The role of orthogonal, Hermitian and unitary matrices in physics is highlighted. A large number of solved problems and exercises, with enough hints/solutions, are provided to make the book self sufficient.

Key Features

  • NEW TO THE SECOND EDITION: ∑ Modification / alterations made at various places (especially in the theory of inner product) ∑ Certain concepts, e.g., Besselís inequality, Parsevalís identity, kernel of a transformation, unitary transformation etc., incorporated ∑ Thirty new solved problems/exercises ∑ Appendices and useful references including Hilbert space, postulates of quantum mechanics, Pauli spin matrices, rotation matrix, multiplication of matrices by partitioning and direct sum of matrices added at the end.

Table of Contents

Foreword / Preface to the Second Edition / Preface to the First Edition / Introduction / Vector Spaces/ Linear Transformations / Basic Matrix Algebra and Special Matrices / Rank of a Matrix / Systems of Linear Equations / Matrices and Linear Transformations / Eigenvalues and Eigenvectors of a Matrix / Caley-Hamilton Theorem: Minimal Polynomial of a Matrix / Functions of a Matrix / Bilinear, Quadratic, Hermitian and Skew-Hermitian Forms / Appendix A Ė F / Bibliography / Answers/Hints to Exercises / Index.


Undergraduate and Postgraduate Students of Physics


| Companies | Mission | Strength | Values | History | Contact us
© Narosa Publishing House