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Geometric finiteness in negatively pinched Hadamard manifolds
Published Web Location
https://doi.org/10.5186/aasfm.2019.4444No data is associated with this publication.
Abstract
In this paper, we generalize Bonahon's characterization of geometrically infinite torsion-free discrete subgroups of PSL(2,C) to geometrically infinite discrete subgroups Γ of isometries of negatively pinched Hadamard manifolds X. We then generalize a theorem of Bishop to prove that every discrete geometrically infinite isometry subgroup Γ has a set of nonconical limit points with the cardinality of the continuum.
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