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 Date: 2006-11-13 16:01:01Group theory Geometry Abstract algebra Geometric group theory Topological groups Amenable group Kazhdan's property Quasi-isometry Unitary representation Haagerup property Compactly generated group Gelfand pair |
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Isometric group actions on Hilbert spaces: growth of cocycles Yves de Cornulier, Romain Tessera, Alain Valette November 12, 2006 Abstract We study growth of 1-cocycles of locally compact groups, with values in![THE FARRELL-JONES CONJECTURE FOR COCOMPACT LATTICES IN VIRTUALLY CONNECTED LIE GROUPS arXiv:1101.0469v2 [math.GT] 30 Jun 2013 ¨](https://www.pdfsearch.io/img/d9b6c5024eb7bc3fcc2669524afcf837.jpg "THE FARRELL-JONES CONJECTURE FOR COCOMPACT LATTICES IN VIRTUALLY CONNECTED LIE GROUPS arXiv:1101.0469v2 [math.GT] 30 Jun 2013 ¨")
![ERRATUM TO COCOMPACTLY CUBULATED GRAPH MANIFOLDS MARK F. HAGEN AND PIOTR PRZYTYCKI The following lemma is Lemma 4.7 of [HP15]. In the proof of part (2), we incorrectly invoked [CS11, PropHere we correct the proof](https://www.pdfsearch.io/img/192ae83d2c667a637cc53336948fe2e6.jpg "ERRATUM TO COCOMPACTLY CUBULATED GRAPH MANIFOLDS MARK F. HAGEN AND PIOTR PRZYTYCKI The following lemma is Lemma 4.7 of [HP15]. In the proof of part (2), we incorrectly invoked [CS11, PropHere we correct the proof")
