Fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spaces

Bibliographic Details
Main Author:	Christianson, D. B.
Published:	University of Oxford 1984
Subjects:	510 Pure mathematics
Online Access:	http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.351410

id	ndltd-bl.uk-oai-ethos.bl.uk-351410
record_format	oai_dc
spelling	ndltd-bl.uk-oai-ethos.bl.uk-3514102015-03-19T10:49:37ZFixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spacesChristianson, D. B.1984510Pure mathematicsUniversity of Oxfordhttp://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.351410Electronic Thesis or Dissertation
collection	NDLTD
sources	NDLTD
topic	510 Pure mathematics
spellingShingle	510 Pure mathematics Christianson, D. B. Fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spaces
author	Christianson, D. B.
author_facet	Christianson, D. B.
author_sort	Christianson, D. B.
title	Fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spaces
title_short	Fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spaces
title_full	Fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spaces
title_fullStr	Fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spaces
title_full_unstemmed	Fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spaces
title_sort	fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract lebesgue spaces
publisher	University of Oxford
publishDate	1984
url	http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.351410
work_keys_str_mv	AT christiansondb fixedpointgeometryofsimplexesunderpositivelinearendomorphismsoftheassociatedabstractlebesguespaces
_version_	1716777288109916160

Fixed point geometry of simplexes under positive linear endomorphisms of the associated abstract Lebesgue spaces

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