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Groups with the Haagerup Property Book

Groups with the Haagerup Property
Groups with the Haagerup Property, 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 Gromov's pun is trying to indicate, this definition is designed as a strong negation to Ka, Groups with the Haagerup Property has a rating of 3.5 stars
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Groups with the Haagerup Property, 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 Gromov's pun is trying to indicate, this definition is designed as a strong negation to Ka, Groups with the Haagerup Property
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  • Groups with the Haagerup Property
  • Written by author Pierre-Alain Cherix
  • Published by Springer-Verlag New York, LLC, March 2008
  • 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 Gromov's pun is trying to indicate, this definition is designed as a strong negation to Ka
  • 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 Gromov's pun is trying to indicate, this definition is designed as a strong negation to Ka
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Book Categories

Authors

1Introduction
2Dynamical Characterizations
3Simple Lie Groups of Rank One
4Classification of Lie Groups with the Haagerup Property
5The Radial Haagerup Property
6Discrete Groups
7Open Questions and Partial Results
Bibliography
Index


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Groups with the Haagerup Property, 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 Gromov's pun is trying to indicate, this definition is designed as a strong negation to Ka, Groups with the Haagerup Property

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Groups with the Haagerup Property, 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 Gromov's pun is trying to indicate, this definition is designed as a strong negation to Ka, Groups with the Haagerup Property

Groups with the Haagerup Property

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Groups with the Haagerup Property, 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 Gromov's pun is trying to indicate, this definition is designed as a strong negation to Ka, Groups with the Haagerup Property

Groups with the Haagerup Property

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