It was shown by Rordam and the second named author that a countable group G admits an action on a. compact space such that the crossed product is a Kirchberg algebra if, and only if, G is exact and non-amenable. This construction allows a certain amount of choice. We show that different choices can lead to different algebras, at least with the free group. (c) 2016 Elsevier Inc. All rights reserved.
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Univ Paris Saclay, Univ Paris Sud, CNRS, Lab Math Orsay, F-91405 Orsay, FranceUniv Paris Saclay, Univ Paris Sud, CNRS, Lab Math Orsay, F-91405 Orsay, France
Freslon, Amaury
Martos, Ruben
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UPMC Univ Paris 06, Sorbonne Univ, Sorbonne Paris Cite, IMJ PRG,UMR 7586,CNRS,Univ Paris Diderot, F-75013 Paris, FranceUniv Paris Saclay, Univ Paris Sud, CNRS, Lab Math Orsay, F-91405 Orsay, France
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North China Elect Power Univ, Dept Math & Phys, Beijing 102206, Peoples R ChinaNorth China Elect Power Univ, Dept Math & Phys, Beijing 102206, Peoples R China
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Univ Autonoma Barcelona, Dept Matematiques, Bellaterra, Spain
Barcelona Grad, Sch Math, Barcelona, SpainUniv Autonoma Barcelona, Dept Matematiques, Bellaterra, Spain
Ara, Pere
Hazrat, Roozbeh
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Western Sydney Univ, Ctr Res Math & Data Sci, Sydney, NSW, AustraliaUniv Autonoma Barcelona, Dept Matematiques, Bellaterra, Spain
Hazrat, Roozbeh
Li, Huanhuan
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Anhui Univ, Ctr Pure Math, Sch Math Sicences, Hefei, Anhui, Peoples R ChinaUniv Autonoma Barcelona, Dept Matematiques, Bellaterra, Spain