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Mathematics - Algebra | Commutative Harmonic Analysis III - Generalized Functions. Application

Commutative Harmonic Analysis III

Generalized Functions. Application

Havin, V.P., Nikol'skij, N.K. (Eds.)

Translated by Cooke, R.

Original Russian edition published by VINITI, Moscow, 1991

Softcover reprint of the original 1st ed. 1995, VII, 268 p.

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  • About this book

This EMS volume shows the great power provided by modern harmonic analysis, not only in mathematics, but also in mathematical physics and engineering. Aimed at a reader who has learned the principles of harmonic analysis, this book is intended to provide a variety of perspectives on this important classical subject. The authors have written an outstanding book which distinguishes itself by the authors' excellent expository style.
It can be useful for the expert in one area of harmonic analysis who wishes to obtain broader knowledge of other aspects of the subject and also by graduate students in other areas of mathematics who wish a general but rigorous introduction to the subject.

Content Level » Research

Keywords » Fourier processors - Fourierprozessoren - Funktionen - Generalized functions - Harmonic Analysis - Unschärferprinzip - Verallgemeinerte Funktionen - calculus - differential equation - distribution - harmonische Analyse - mathematical physics - mathematics - uncertainty principle

Related subjects » Algebra - Analysis - Classical Continuum Physics - Theoretical, Mathematical & Computational Physics

Table of contents 

I. Distributions and Harmonic Analysis.- II. Optical and Acoustic Fourier Processors.- III. The Uncertainty Principle in Harmonic Analysis.

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