Almost periodic functions on the rotation group.

The aim of this thesis is to exhibit the bounded representations of the rotation group, Ωn, by considering the almost periodic functions on Ωn. By Ωn is meant the rotation group in Rn, or more explicitly the group of all proper orthogonal n-matrices where n >= 3. The case n = 3 will be given spec...

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Main Author: Henniger, James. P.
Other Authors: Schwerdtfeger, H. (Supervisor)
Format: Others
Language:en
Published: McGill University 1962
Subjects:
Online Access:http://digitool.Library.McGill.CA:80/R/?func=dbin-jump-full&object_id=113667
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spelling ndltd-LACETR-oai-collectionscanada.gc.ca-QMM.1136672014-02-13T04:09:44ZAlmost periodic functions on the rotation group.Henniger, James. P.Mathematics.The aim of this thesis is to exhibit the bounded representations of the rotation group, Ωn, by considering the almost periodic functions on Ωn. By Ωn is meant the rotation group in Rn, or more explicitly the group of all proper orthogonal n-matrices where n >= 3. The case n = 3 will be given specific consideration. The presentation can be divided roughly into three parts. The first part is a brief description of the theory of almost periodic functions on an arbitrary group, as first developed by von Neumann.McGill UniversitySchwerdtfeger, H. (Supervisor)1962Electronic Thesis or Dissertationapplication/pdfenalephsysno: NNNNNNNNNTheses scanned by McGill Library.All items in eScholarship@McGill are protected by copyright with all rights reserved unless otherwise indicated.Master of Science. (Department of Mathematics.) http://digitool.Library.McGill.CA:80/R/?func=dbin-jump-full&object_id=113667
collection NDLTD
language en
format Others
sources NDLTD
topic Mathematics.
spellingShingle Mathematics.
Henniger, James. P.
Almost periodic functions on the rotation group.
description The aim of this thesis is to exhibit the bounded representations of the rotation group, Ωn, by considering the almost periodic functions on Ωn. By Ωn is meant the rotation group in Rn, or more explicitly the group of all proper orthogonal n-matrices where n >= 3. The case n = 3 will be given specific consideration. The presentation can be divided roughly into three parts. The first part is a brief description of the theory of almost periodic functions on an arbitrary group, as first developed by von Neumann.
author2 Schwerdtfeger, H. (Supervisor)
author_facet Schwerdtfeger, H. (Supervisor)
Henniger, James. P.
author Henniger, James. P.
author_sort Henniger, James. P.
title Almost periodic functions on the rotation group.
title_short Almost periodic functions on the rotation group.
title_full Almost periodic functions on the rotation group.
title_fullStr Almost periodic functions on the rotation group.
title_full_unstemmed Almost periodic functions on the rotation group.
title_sort almost periodic functions on the rotation group.
publisher McGill University
publishDate 1962
url http://digitool.Library.McGill.CA:80/R/?func=dbin-jump-full&object_id=113667
work_keys_str_mv AT hennigerjamesp almostperiodicfunctionsontherotationgroup
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