2007, ISBN: 9788120324046

PHI Learning, 2007. First edition. Softcover. New. This book familiarizes the reader with Integral transforms as applied to solving problems in engineering. Concise and easy to follow, … Mehr…

PHI Learning, 2007. First edition. Softcover. New. This book familiarizes the reader with Integral transforms as applied to solving problems in engineering. Concise and easy to follow, the book not just explains the integral transforms but illustrates their use for solving problems in such areas of concern in engineering and applied physics as statistics, heat, mechanics and electricity. The Fourier and Laplace transforms which represent the basic and the most widely used transforms are explained at length and as applied to a variety of situations. Other transforms such as Mellin transform, Hankel transform and finite and discrete transforms have also been presented in enough detail. Numerous examples, exercise sets and illustrations from situations typical of engineering sciences set this book apart as one of immense utility to engineers and applied mathematicians as well as to graduate-level course students of optics, engineering sciences, physics and mathematics. Contents Preface to the 1999 Printing. Preface. Introduction. Special Functions. Fourier Integrals and Fourier Transforms. Applications Involving Fourier Transforms. The Laplace Transform. Applications Involving Laplace Transforms. The Mellin Transform. The Hankel Transform. Finite Transforms. Discrete Transforms. Bibliography. Appendices: A-Review of Complex Variables. B-Table of Fourier Transforms. C-Table of Laplace Transforms. Index. Printed Pages: 364., PHI Learning, 2007<

2007, ISBN: 9788120324046

PHI Learning, 2007. First edition. Softcover. New. This book familiarizes the reader with Integral transforms as applied to solving problems in engineering. Concise and easy to follow, … Mehr…

PHI Learning, 2007. First edition. Softcover. New. This book familiarizes the reader with Integral transforms as applied to solving problems in engineering. Concise and easy to follow, the book not just explains the integral transforms but illustrates their use for solving problems in such areas of concern in engineering and applied physics as statistics, heat, mechanics and electricity. The Fourier and Laplace transforms which represent the basic and the most widely used transforms are explained at length and as applied to a variety of situations. Other transforms such as Mellin transform, Hankel transform and finite and discrete transforms have also been presented in enough detail. Numerous examples, exercise sets and illustrations from situations typical of engineering sciences set this book apart as one of immense utility to engineers and applied mathematicians as well as to graduate-level course students of optics, engineering sciences, physics and mathematics. Contents Preface to the 1999 Printing. Preface. Introduction. Special Functions. Fourier Integrals and Fourier Transforms. Applications Involving Fourier Transforms. The Laplace Transform. Applications Involving Laplace Transforms. The Mellin Transform. The Hankel Transform. Finite Transforms. Discrete Transforms. Bibliography. Appendices: A-Review of Complex Variables. B-Table of Fourier Transforms. C-Table of Laplace Transforms. Index. Printed Pages: 364., PHI Learning, 2007<

ISBN: 8120324048

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