Fourier Analysis on Groups
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Table of Contents

The Basic Theorems of Fourier Analysis.

The Structure of Locally Compact Abelian Groups.

Idempotent Measures.

Homomorphisms of Group Algebras.

Measures and Fourier Transforms on Thin Sets.

Functions of Fourier Transforms.

Closed Ideals in L?1(G).

Fourier Analysis on Ordered Groups.

Closed Subalgebras of L?1(G).

Appendices: Topology, Topological Groups, Banach Spaces, Banach Algebras, Measure Theory.

Bibliography.

List of Special Symbols.

Index.

About the Author

Walter Rudin was an Austrian-American mathematician and professor of Mathematics at the University of Wisconsin-Madison.

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