Metric characterizations of spherical and Euclidean buildings.
Charney, Ruth, Lytchak, Alexander (2001)
Geometry & Topology
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Displaying similar documents to “Rigidity of quasi-isometries for symmetric spaces and Euclidean buildings”
Metric characterizations of spherical and Euclidean buildings.
Piecewise Euclidean structures and Eberlein's rigidity theorem in the singular case.
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Geometry & Topology
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Tits geometry, arithmetic groups, and the proof of a conjecture of Siegel.
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Richard Evan Schwartz (1995)
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Nonpositively curved 2-complexes with isolated flats.
Hruska, G.Christopher (2004)
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Flats in 3-manifolds
Michael Kapovich (2005)
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On the dimension of 2-dimensional Bestvina-Brady groups.
Crisp, John (2002)
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On deformations of spherical isometric foldings
Ana M. Breda, Altino F. Santos (2010)
Czechoslovak Mathematical Journal
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The behavior of special classes of isometric foldings of the Riemannian sphere under the action of angular conformal deformations is considered. It is shown that within these classes any isometric folding is continuously deformable into the spherical isometric folding defined by .