Integration on locally compact spaces
Identifieur interne : 002956 ( Istex/Checkpoint ); précédent : 002955; suivant : 002957Integration on locally compact spaces
Auteurs : Edwin Hewitt [États-Unis] ; Kenneth A. Ross [États-Unis]Source :
Abstract
Abstract: Harmonic analysis on a locally compact group is the study of certain spaces and algebras of functions and measures defined on the group. The function spaces in question are defined by measurability and integrability conditions; manipulation of the relevant measures requires delicate techniques from measure and integration theory. Also, the fundamental theorems of the theory of representations of locally compact groups [see §22] depend wholly upon the study of a certain space of square integrable functions. Thus the theories of measure and integration play a vital role in the present book.
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DOI: 10.1007/978-1-4419-8638-2_3
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<front><div type="abstract" xml:lang="en">Abstract: Harmonic analysis on a locally compact group is the study of certain spaces and algebras of functions and measures defined on the group. The function spaces in question are defined by measurability and integrability conditions; manipulation of the relevant measures requires delicate techniques from measure and integration theory. Also, the fundamental theorems of the theory of representations of locally compact groups [see §22] depend wholly upon the study of a certain space of square integrable functions. Thus the theories of measure and integration play a vital role in the present book.</div>
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