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Abstract
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Let
be a right-angled building. We show that the lattices in
share many properties with tree lattices. For example, we characterise
the set of covolumes of uniform and of nonuniform lattices in
, and show that
the group
admits an infinite ascending tower of uniform and of nonuniform lattices. These
results are proved by constructing a functor from graphs of groups to complexes of
groups.
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Keywords
lattice, polyhedral complex, right-angled building
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Mathematical Subject Classification 2000
Primary: 22D05
Secondary: 20E42
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Publication
Received: 3 March 2006
Revised: 29 June 2006
Accepted: 30 June 2006
Published: 7 September 2006
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