DISCRETE AND DENSE SUBGROUPS ACTING ON COMPLEX HYPERBOLIC SPACE
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Publication:3540985
DOI10.1017/S0004972708000622zbMath1167.30023MaRDI QIDQ3540985
Publication date: 25 November 2008
Published in: Bulletin of the Australian Mathematical Society (Search for Journal in Brave)
Fuchsian groups and their generalizations (group-theoretic aspects) (20H10) Kleinian groups (aspects of compact Riemann surfaces and uniformization) (30F40)
Related Items (6)
Dense 2-generator subsemigroups of \(2 \times 2\) matrices ⋮ Jørgensen's inequality and algebraic convergence theorem in quaternionic hyperbolic isometry groups ⋮ ALGEBRAIC CONVERGENCE THEOREMS OF COMPLEX KLEINIAN GROUPS ⋮ DISCRETENESS CRITERIA FOR ISOMETRIC GROUPS ACTING ON COMPLEX HYPERBOLIC SPACES ⋮ JØRGENSEN’S INEQUALITY FOR QUATERNIONIC HYPERBOLIC SPACE WITH ELLIPTIC ELEMENTS ⋮ Elliptic elements in Möbius groups
Cites Work
- On discrete Möbius groups in all dimensions: A generalization of Jørgensen's inequality
- Quasiconformal mappings on the Heisenberg group
- Quasiconformal homeomorphisms and dynamics. II: Structural stability implies hyperbolicity for Kleinian groups
- Uniform discreteness and Heisenberg translations
- Discrete subgroups of complex hyperbolic motions
- Dense subgroups of \(n\)-dimensional Möbius groups
- Discreteness and convergence of Möbius groups
- Discreteness criteria for Möbius groups acting on \(\overline{\mathbb R}^n\)
- On Discrete Groups of Mobius Transformations
- Geometry and topology of complex hyperbolic and Cauchy-Riemannian manifolds
- On the classification of quaternionic Möbius transformations
- THE DISCRETENESS OF THE NORMALIZERS OF HIGHER DIMENSIONAL KLEINIAN GROUPS AND THE ISOMORPHISMS BETWEEN KLEINIAN GROUPS INDUCED BY QUASICONFORMAL MAPPINGS
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