An Introduction to Harmonic Analysis 2nd Edition by Yitzhak Katznelson (PDF)

Description

This concrete approach to harmonic analysis begins with the circle group T and deals with classical Fourier series in the first five chapters, turning to the real line in chapter six, locally compact abelian groups in chapter seven, and commutative Banach algebras in final chapter.

User’s Reviews

Reviews from Amazon users which were colected at the time this book was published on the website:

⭐When the first edition of Katznelson’s book appeared back in 1968 (when I was a student), it soon became the talked about, and universally used, reference volume for the standard tools of harmonic analysis: Fourier series, Fourier transforms, Fourier analysis/synthesis, the math of time-frequency filtering, causality ideas, H^p-spaces, and the various incarnations of Norbert Wiener’s ideas on the Fourier transform in the complex domain, Paley-Wiener, spectral theory, and more. It is easy to pick up the essentials in this lovely book. Now, many years later, I occasionaly ask beginning students what their favorite reference is on things like that, and more often than not, it is Katznelson. Thanks to Dover, it is on the shelf of most university bookstores, and priced under US$ 10.

⭐This is an excellent introduction to abstract harmonic analysis. It is written at a reasonable advanced life; know your measure theory and some functional analysis ahead of time! Many of the exercises at the ends of the sections are difficult. There are typos, so be sharp!

⭐Love it!!

⭐This is a great book for looking at classical harmonic analysis: the study of Fourier Series on the “typical” groups, includes a quick look at the general situation and ends with an introduction to commutative Banach Algebras. Both topics are continued in [Loomis].

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