Groups with the Haagerup Property.pdf

Groups with the Haagerup Property PDF

Pierre-Alain Cherix

A locally compact group has the Haagerup property, or is a-T-menable in the sense of Gromov, if it admits a proper isometric action on some affine Hilbert space. As Gromovs pun is trying to indicate, this definition is designed as a strong negation to Kazhdans property (T), characterized by the fact that every isometric action on some affine Hilbert space has a fixed point. This book is to covers various aspects of the Haagerup property. It gives several new examples.

Jun 24, 2016 ... ers of the Fourier algebra of a simple Lie group of rank one,. Invent. Math ... Some of those groups do not have the Haagerup property, because ... Apr 7, 2010 ... Topological groups with Kazhdan's property (T) act on real trees with ... (2) The group G has the Haagerup property if it is a-FLp-menable for ...

4.68 MB DATEIGRÖSSE
3034894864 ISBN
Englisch SPRACHE
Groups with the Haagerup Property.pdf

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Sofia Voigt

May 15, 2011 ... Let Γ be a discrete group and Λ a normal subgroup of Γ, we show that the inclusion A ⋊ α , r Λ ⊆ A ⋊ α , r Γ has the relative Haagerup property if ...

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Matteo Müller

Groups with the Haagerup property : Gromov's a-T ...

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Noel Schulze

The Haagerup property for locally compact … 01.02.2016 · The Haagerup property for locally compact groups is generalised to the context of locally compact quantum groups, with several equivalent characterisations in terms of the unitary representations and positive-definite functions established. In particular it is shown that a locally compact quantum group 𝔾 has the Haagerup property if and only

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Jason Lehmann

The Haagerup property for locally compact … The Haagerup property for locally compact groups is generalised to the context of locally compact quantum groups, with several equivalent characterisations in terms of the unitary representations and positive-definite functions established. In particular it is shown that a locally compact quantum group G has the Haagerup property if and only if its mixing representations are dense in the space

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Jessica Kohmann

Graphical small cancellation groups with the