Add to ORKGWe prove, for any n, that there is a closed connected orientable surface S so that the hyperbolic space Hn almost-isometrically embeds into the Teichmüller space of S, with quasi-convex image lying in the thick part. As a consequence, Hn quasi-isometrically embeds in the curve complex of S.
. It is shown that a Gromov hyperbolic geodesic metric space X with bounded growth at some scale is ...
AbstractLet H13 be the three-dimensional anti-de Sitter space. In this paper we will construct new e...
Let Y be a Riemann surface with compact boundary embedded into a hyperbolic Riemann surface of finit...
We prove, for any n, that there is a closed connected orientable surface S so that the hyperbolic sp...
The Teichmüller space of a surface with boundary is the space of all isotopy classes of hyperbolic m...
We shall construct Teichmüller spaces alternatively by using quasiconformal mappings, we investigate...
Rafi and Schleimer recently proved that the natural relation between curve complexes induced by a co...
We show that for every simple closed curve α, the extremal length and the hyperbolic length of α are...
Any covering Y→X of a hyperbolic Riemann surface X determines an inclusion of Teichmuller spaces T(X...
In this note, we will introduce a local parametrization of the Teichm\"uller space of closed hy...
In this paper we show that the Bers map of the asymptotic Teichmüller space AT(X) of an arbitrary hy...
Using train tracks on a nonexceptional oriented surface S of finite type in a systematic way we give...
We give an inductive description of a Teichmüller geodesic, that is, we show that there is a sense i...
We show that the set of points in the Teichmuller space of the universal hyperbolic solenoid which d...
Any covering Y --> X of a hyperbolic Riemann surface X determines an inclusion of Teichmuller spa...
. It is shown that a Gromov hyperbolic geodesic metric space X with bounded growth at some scale is ...
AbstractLet H13 be the three-dimensional anti-de Sitter space. In this paper we will construct new e...
Let Y be a Riemann surface with compact boundary embedded into a hyperbolic Riemann surface of finit...
We prove, for any n, that there is a closed connected orientable surface S so that the hyperbolic sp...
The Teichmüller space of a surface with boundary is the space of all isotopy classes of hyperbolic m...
We shall construct Teichmüller spaces alternatively by using quasiconformal mappings, we investigate...
Rafi and Schleimer recently proved that the natural relation between curve complexes induced by a co...
We show that for every simple closed curve α, the extremal length and the hyperbolic length of α are...
Any covering Y→X of a hyperbolic Riemann surface X determines an inclusion of Teichmuller spaces T(X...
In this note, we will introduce a local parametrization of the Teichm\"uller space of closed hy...
In this paper we show that the Bers map of the asymptotic Teichmüller space AT(X) of an arbitrary hy...
Using train tracks on a nonexceptional oriented surface S of finite type in a systematic way we give...
We give an inductive description of a Teichmüller geodesic, that is, we show that there is a sense i...
We show that the set of points in the Teichmuller space of the universal hyperbolic solenoid which d...
Any covering Y --> X of a hyperbolic Riemann surface X determines an inclusion of Teichmuller spa...
. It is shown that a Gromov hyperbolic geodesic metric space X with bounded growth at some scale is ...
AbstractLet H13 be the three-dimensional anti-de Sitter space. In this paper we will construct new e...
Let Y be a Riemann surface with compact boundary embedded into a hyperbolic Riemann surface of finit...