On the rigidity of certain fundamental groups, arithmeticity of complex hyperbolic lattices, and the ``fake projective planes
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Publication:1401482
DOI10.1007/s00222-002-0283-2zbMath1026.32049OpenAlexW2008066788MaRDI QIDQ1401482
Publication date: 17 August 2003
Published in: Inventiones Mathematicae (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00222-002-0283-2
Related Items (22)
Picard modular groups generated by complex reflections ⋮ Symmetric differentials, Kähler groups and ball quotients ⋮ Enumeration of the 50 fake projective planes ⋮ Arithmetic structure of CMSZ fake projective planes ⋮ Fake projective planes ⋮ Explicit equations of a fake projective plane ⋮ Finite subgroups of arithmetic lattices in \(U (2,1)\) ⋮ A vanishing theorem on fake projective planes with enough automorphisms ⋮ On the holomorphic convexity of reductive Galois coverings over compact Kähler surfaces ⋮ PROPERTY (FA) AND LATTICES IN SU(2,1) ⋮ Exceptional collections and the bicanonical map of Keum’s fake projective planes ⋮ Arithmeticity, superrigidity and totally geodesic submanifolds of complex hyperbolic manifolds ⋮ Unnamed Item ⋮ On the Shimura variety having Mumford's fake projective plane as a connected component ⋮ Classification and arithmeticity of toroidal compactifications with \(3\overline{c}_2=\overline{c}_1^2=3\) ⋮ Maximal representations of uniform complex hyperbolic lattices ⋮ Census of the Complex Hyperbolic Sporadic Triangle Groups ⋮ ERRATUM AND ADDENDUM: "PROPERTY (FA) AND LATTICES IN SU(2,1)" ⋮ Rank 3 rigid representations of projective fundamental groups ⋮ Surfaces of general type with geometric genus zero: a survey ⋮ Derived categories of Keum's fake projective planes ⋮ New non-arithmetic complex hyperbolic lattices
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