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Induced Representations of Locally Compact Groups

Induced Representations of Locally Compact Groups by Eberhard Kaniuth
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The dual space of a locally compact group G consists of the equivalence classes of irreducible unitary representations of G. This book provides a comprehensive guide to the theory of induced representations and explains its use in describing the dual spaces for important classes of groups. It introduces various induction constructions and proves the core theorems on induced representations, including the fundamental imprimitivity theorem of Mackey and Blattner. An extensive introduction to Mackey analysis is applied to compute dual spaces for a wide variety of examples. Fell's contributions to understanding the natural topology on the dual are also presented. In the final two chapters, the theory is applied in a variety of settings including topological Frobenius properties and continuous wavelet transforms. This book will be useful to graduate students seeking to enter the area as well as experts who need the theory of unitary group representations in their research.
Cambridge University Press; November 2012
352 pages; ISBN 9781139853552
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Title: Induced Representations of Locally Compact Groups
Author: Eberhard Kaniuth; Keith F. Taylor
 
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ISBNs
1139847635
9780521762267
9781139847636
9781139853552