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Fundamentals of Infinite Dimensional Representation Theory Raymond C. Fabec 第1 版
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Fundamentals of Infinite Dimensional Representation Theory
Raymond C. Fabec
Infinite dimensional representation theory blossomed in the latter half of the twentieth century, developing in part with quantum mechanics and becoming one of the mainstays of modern mathematics. Fundamentals of Infinite Dimensional Representation Theory provides an accessible account of the topics in analytic group representation theory and operator algebras from which much of the subject has evolved. It presents new and old results in a coherent and natural manner and studies a number of tools useful in various areas of this diversely applied subject.
From Borel spaces and selection theorems to Mackey's theory of induction, measures on homogeneous spaces, and the theory of left Hilbert algebras, the author's self-contained treatment allows readers to choose from a wide variety of topics and pursue them independently according to their needs. Beyond serving as both a general reference and as a text for those requiring a background in group-operator algebra representation theory, for careful readers, this monograph helps reveal not only the subject's utility, but also its inherent beauty.
448 pages
| メディア | 書籍 Paperback Book (ソフトカバーで背表紙を接着した本) |
| リリース済み | 2019年9月5日 |
| ISBN13 | 9780367398408 |
| 出版社 | Taylor & Francis Ltd |
| ページ数 | 448 |
| 寸法 | 150 × 220 × 10 mm · 453 g |
| 言語 | 英語 |
