DISCRETENESS CRITERIA FOR MÖBIUS GROUPS ACTING ON II

Fuchsian groups and their generalizations (group-theoretic aspects) (20H10) Kleinian groups (aspects of compact Riemann surfaces and uniformization) (30F40) Fuchsian groups and automorphic functions (aspects of compact Riemann surfaces and uniformization) (30F35)

Related Items (4)

Discreteness of hyperbolic isometries by test maps ⋮ DISCRETENESS CRITERIA FOR ISOMETRIC GROUPS ACTING ON COMPLEX HYPERBOLIC SPACES ⋮ Elliptic elements in Möbius groups ⋮ TEST MAP AND DISCRETENESS IN SL(2, ℍ)

Cites Work

Systems of generators of subgroups of PSL(2,${\mathbb{C}})$
On discrete Möbius groups in all dimensions: A generalization of Jørgensen's inequality
Algebraic convergence theorems of $n$-dimensional Kleinian groups.
On the discreteness criterion in $SL (2, \mathbb{C})$
Differentiability and rigidity of Möbius groups
Quasiconformal homeomorphisms and dynamics. II: Structural stability implies hyperbolicity for Kleinian groups
Möbius transformations in several dimensions
Dense subgroups of $n$-dimensional Möbius groups
Discreteness and convergence of Möbius groups
Discreteness criteria for Möbius groups acting on $\overline{\mathbb R}^n$
Nondiscrete Groups of Hyperbolic Motions
On the fixed points of Möbius transformations in R^n
Inequalities in Discrete Subgroups of PSL(2, R)
On Discrete Groups of Mobius Transformations
A NOTE ON SUBGROUPS OF SL(2, C)
Discrete Moebius Groups: Fundamental Polyhedra and Convergence
Discreteness criteria for subgroups in SL(2, C)
A Generalization of the Shimizu-Leutbecher and Jorgensen Inequalities to Mobius Transformations in R N
Discreteness of subgroups of $\mathrm{SL}(2,\boldsymbol{C})$ containing elliptic elements
On the Discreteness and Convergence in n -Dimensional Möbius Groups
GENERATING SYSTEMS OF SUBGROUPS IN PSL(2,Γ_n)
Dense subgroups and discrete subgroups in SL(2,C)
On the set of discrete two-generator groups
Discreteness criteria of Möbius groups of high dimensions and convergence theorems of Kleinian groups
The discrete and nondiscrete subgroups of $SL(2,\mathbb{R})$ and $SL(2,\mathbb{C})$

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