Discusses in a concise but thorough manner fundamental statement of the theory, principles and methods on vectors and vector spaces, matrix analysis, ordinary and partial differential equations, Fourier analysis and transforms, vector differential calculus, vector integral calculus, frames of reference, variational calculus, canonical transformations, and Hamilton-Jacobi theory.

• Chapter on frames of reference Chapters on variational calculus, canonical transformations and Hamilton-Jacobi theory Illustrative examples

Preface / Vectors and Vector Spaces / Linear Algebra / Laplace Transforms / Fourier Series and Integrals/ Fourier Transforms / Vector Differential Calculus / Vector Integral Calculus / Partial Differential Equations and Boundary Value Problems / Answers to Selected Problems / Bibliography / Glossary of Terms / Index.

Senior Undergraduate and Postgraduate Students and Practicing Engineers