The Haagerup property is not invariant under quasi-isometry

Fuente: arXiv
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Autores principales: Carette, Mathieu, Whyte, Kevin, Arnt, Sylvain, Pillon, Thibault, Valette, Alain
Formato: Preprint
Publicado: 2014
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author Carette, Mathieu
Whyte, Kevin
Arnt, Sylvain
Pillon, Thibault
Valette, Alain
author_facet Carette, Mathieu
Whyte, Kevin
Arnt, Sylvain
Pillon, Thibault
Valette, Alain
contents Using the work of Cornulier-Valette and Whyte, we show that neither the Haagerup property nor weak amenability is invariant under quasi-isometry of finitely generated groups.
format Preprint
id arxiv_https___arxiv_org_abs_1403_5446
institution arXiv
publishDate 2014
record_format arxiv
spellingShingle The Haagerup property is not invariant under quasi-isometry
Carette, Mathieu
Whyte, Kevin
Arnt, Sylvain
Pillon, Thibault
Valette, Alain
Group Theory
20F65, 20E08, 22D05, 22D10
Using the work of Cornulier-Valette and Whyte, we show that neither the Haagerup property nor weak amenability is invariant under quasi-isometry of finitely generated groups.
title The Haagerup property is not invariant under quasi-isometry
topic Group Theory
20F65, 20E08, 22D05, 22D10
url https://arxiv.org/abs/1403.5446