This book is basically a collection of monographs, each on a different integral transform (and most by different authors).  There are additional sections which are general references, but they are probably redundant to most people who would actually be using this book.The book is a bit weighted towards Fourier transforms, but I found the Laplace and Hankel transform sections very good also.  I also learned a lot about other transforms I didn't know much about (e.g., Mellin and Radon transforms).This book may be the best reference out there for non-mathematicians regarding integral transforms, especially regarding the lesser-known transforms.  There are plenty of other books on Laplace and Fourier transforms, but not so on most of the others.I liked the worked examples for almost each important property of each transform.  For me, that is how I learn these things.

The Transforms and Applications Handbook, Second Edition (Electrical Engineering Handbook) PDF

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