http://www.loc.gov/mods/v3 http://www.loc.gov/standards/mods/v3/mods-3-2.xsd
In the late 1950s, many of the more refined aspects of Fourier analysis were transferred from their original settings (the unit circle, the integers, the real line) to arbitrary locally compact abelian (LCA) groups. Rudin's book, published in 1962, was the first to give a systematic account of these developments and has come to be regarded as a classic in the field. The basic facts concerning Fourier analysis and the structure of LCA groups are proved in the opening chapters, in order to make the treatment relatively self-contained.
8.4 Factorization Theorems in H1(G) and in H2(G)8.5 Invariant Subspaces of H2(G); 8.6 A Gap Theorem of Paley; 8.7 Conjugate Functions; Chapter 9 Closed Subalgebras of L1(G); 9.1 Compact Groups; 9.2 Maximal Subalgebras; 9.3 The Stone-Weierstrass Property; Appendices; A. Topology; B. Topological Groups; C. Banach Spaces; D. Banach Algebras; E. Measure Theory; Bibliography; List of Special Symbols; Index
Includes bibliographical references (p. 271-280) and index.