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The
Farrell–Jones conjecture for arbitrary lattices in virtually
connected Lie groups
Holger Kammeyer, Wolfgang Lück and Henrik Rüping |
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Geometry & Topology 20 (2016) 1275–1287
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Abstract |
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We prove the – and the –theoretic Farrell–Jones conjectures with coefficients in additive categories and with finite wreath products for arbitrary lattices in virtually connected Lie groups. |
Keywords
Farrell-Jones Conjecture, lattices in virtually connected
Lie groups
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Mathematical Subject Classification 2010
Primary: 18F25
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References |
Publication
Received: 6 January 2014
Accepted: 2 July 2015
Published: 4 July 2016
Proposed: Martin Robert Bridson
Seconded: Jesper Grodal, Benson Farb
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Authors |
| Holger Kammeyer | |
| Mathematisches Institut Universität Bonn Endenicher Allee 60 D-53115 Bonn Germany |
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| http://www.math.uni-bonn.de/people/kammeyer/ | |
| Wolfgang Lück | |
| Mathematisches Institut Universität Bonn Endenicher Allee 60 D-53123 Bonn Germany |
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| http://www.him.uni-bonn.de/lueck/ | |
| Henrik Rüping | |
| Mathematisches Institut Universität Bonn Endenicher Allee 60 D-53115 Bonn Germany |
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| http://www.math.uni-bonn.de/people/rueping/ | |
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