An Introduction to Integral Transforms is meant for students pursuing graduate and post graduate studies in Science and Engineering. It contains discussions on almost all transforms for normal users of the subject. The content of the book is explained from a rudimentary stand point to an advanced level for convenience of its readers. Pre-requisite for understanding the subject matter of the book is some knowledge on the complex variable techniques.
Please note: Taylor & Francis does not sell or distribute the Hardback in India, Pakistan, Nepal, Bhutan, Bangladesh and Sri Lanka.
Please note: Taylor & Francis does not sell or distribute the Hardback in India, Pakistan, Nepal, Bhutan, Bangladesh and Sri Lanka.
"This is a nice introductory book devoted to basic integral transforms of single-variable functions. It can be recommended to graduate and advanced undergraduate students, as well as to engineers and researchers in di erent areas of analysis and applications.
The book consists of fourteen chapters and covers the following topics: the Fou-rier, Laplace, and Mellin transforms; the Hilbert and Stieltjes transforms; the Hankel, Legendre, Mehler-Fock, Kantorovich-Lebedev transforms; the Jacobi, Gegenbauer, La-guerre and Hermite transforms; the Z-transform. It also includes the finite Fourier, Hankel, Mellin, and Laplace transforms.
The theory is accompanied with numerous examples and applications of integral transforms to diverse problems of mathematical physics."
- B. S. Rubin - Mathematical Reviews Clippings - April 2019
The book consists of fourteen chapters and covers the following topics: the Fou-rier, Laplace, and Mellin transforms; the Hilbert and Stieltjes transforms; the Hankel, Legendre, Mehler-Fock, Kantorovich-Lebedev transforms; the Jacobi, Gegenbauer, La-guerre and Hermite transforms; the Z-transform. It also includes the finite Fourier, Hankel, Mellin, and Laplace transforms.
The theory is accompanied with numerous examples and applications of integral transforms to diverse problems of mathematical physics."
- B. S. Rubin - Mathematical Reviews Clippings - April 2019