Groups with the Haagerup Property P.A. Cherix - kelloggchurch.org

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 Kazhdan's property T, characterized by the fact that every isometric action on some affine Hilbert space has a fixed point. Groups with the Haagerup Property book. Read reviews from world’s largest community for readers. A locally compact group has the Haagerup property, or is. Groups with the Haagerup Property Gromov’s a-T-menability Authors: Cherix, P.-A., Cowling, M., Jolissaint, P., Julg, P., Valette, A. Groups with the Haagerup Property: Gromov’s a-T-menability Pierre-Alain Cherix, Paul Jolissaint, Alain Valette, Michael Cowling, Pierre Julg auth. A locally compact group has the Haagerup property, or is a-T-menable in the sense of Gromov, if it admits a. Groups with the Haagerup Property: Gromov's a-T-menability Modern Birkhäuser Classics 2001 edition by Cherix, Pierre-Alain, Cowling, Michael, Jolissaint, Paul, Ju 2015 Paperback on. FREE shipping on qualifying offers.

A. Cherix, M. Cowling and A. Valette. The classification asserts that such a group is locally isomorphic to a direct product of an amenable group with a finite number of copies of SOn, 1 and SUn, 1 dimensions can vary. M. Cowling’s studies groups with the radial Haagerup property. Julg P., Valette A., Groups with the Haagerup property 2001 by P Cherix, M Cowling, P Jolissaint Venue: Progress in Maths 197, Birkhauser: Add To MetaCart. Tools. Sorted by: Results 1 - 10 of 22. Next 10 → On a class of type II1 factors with Betti numbers invariants by. Groups with the Haagerup Property: Gromov's A-T-Menability: Cherix, Pierre-Alain, Cowling, Michael, Jolissaint, Paul, Julg, Pierre, Valette, Alain:.mx: Libros. In mathematics, the Haagerup property, named after Uffe Haagerup and also known as Gromov's a-T-menability, is a property of groups that is a strong negation of Kazhdan's property T.Property T is considered a representation-theoretic form of rigidity, so the Haagerup property may be considered a form of strong nonrigidity; see below for details.

Groups with the Haagerup Property P.A. Cherix

Buy Groups with the Haagerup Property: Gromov's A-T-menability Progress in Mathematics 2001 by Cherix, Pierre-Alain, Cowling, Michael, Jolissaint, Paul ISBN: 9783764365981 from Amazon's Book Store. Everyday low prices and free delivery on eligible orders. Cherix PA., Cowling M., Valette A. 2001 Classification of Lie Groups with the Haagerup Property. In: Groups with the Haagerup Property. Progress in Mathematics, vol 197.

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