Property A and exactness of the uniform Roe algebra
Property A and exactness of the uniform Roe algebra
In this short note, prepared for the volume of conjectures to celebrate Guido Mislin's retirement, we outline the conjecture that a uniformly discrete bounded geometry metric space X has property A if and only if the uniform Roe algebra C^?(X ) is exact.
Analytic methods in group theory, Roe algebra, Yu's property A
46-48
Brodzki, Jacek
b1fe25fd-5451-4fd0-b24b-c59b75710543
Niblo, Graham A.
43fe9561-c483-4cdf-bee5-0de388b78944
Wright, Nicholas
f4685b8d-7496-47dc-95f0-aba3f70fbccd
2008
Brodzki, Jacek
b1fe25fd-5451-4fd0-b24b-c59b75710543
Niblo, Graham A.
43fe9561-c483-4cdf-bee5-0de388b78944
Wright, Nicholas
f4685b8d-7496-47dc-95f0-aba3f70fbccd
Brodzki, Jacek, Niblo, Graham A. and Wright, Nicholas
(2008)
Property A and exactness of the uniform Roe algebra.
L’Enseignement Mathématique (2), 54, .
Abstract
In this short note, prepared for the volume of conjectures to celebrate Guido Mislin's retirement, we outline the conjecture that a uniformly discrete bounded geometry metric space X has property A if and only if the uniform Roe algebra C^?(X ) is exact.
Text
PropertyAConjecture.pdf
- Author's Original
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Published date: 2008
Keywords:
Analytic methods in group theory, Roe algebra, Yu's property A
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Local EPrints ID: 46385
URI: http://eprints.soton.ac.uk/id/eprint/46385
ISSN: 0013-8584
PURE UUID: 3e081af3-e25d-402a-b0fd-938f35846e56
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Date deposited: 03 Jul 2007
Last modified: 16 Mar 2024 03:43
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