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Property (T) for groups acting on affine buildings
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We prove that a group acting geometrically on a thick affine building has property (T). A more general criterion for property (T) is given for groups acting on partite complexes.
Forward citations
Cited by 2 Pith papers
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Non-residually finite $\tilde{C}_2$-lattices
First examples of non-residually finite lattices on irreducible buildings, constructed explicitly as fundamental groups of five ~C2 triangle complexes.
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On Chamber-regular $\tilde C_2$-Lattices
There are exactly 3044 chamber-regular lattices (up to isomorphism) on ~C2-buildings whose special-vertex links are the unique generalized quadrangle of order (3,5); assuming Kantor's conjecture, these are all such lattices.
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