Add to ORKGLet W be a compact hyperbolic n-manifold with totally geodesic boundary. We prove that if n> 3 then the holonomy representation of pi1(W) into the isometry group of hyperbolic n-space is infinitesimally rigid
Abstract. This paper addresses the quasi-isometry classification of locally com-pact groups, with an...
We prove a Milnor–Wood inequality for representations of the fundamental group of a compact complex ...
AbstractWe give sufficient conditions for a compact Einstein manifold of nonpositive sectional curva...
The landscape of rigidity problems in the finite-volume case appears clear, and hence one starts to ...
In a recent paper Hodgson and Kerckhoff prove a local rigidity theorem for finite volume, three-dime...
In this thesis, we discuss various rigidity results for geodesic length spaces that are not Riemanni...
Let M and N be n-dimensional connected orientable finite-volume hyperbolic manifolds with geodesic b...
summary:In this paper we study the topological and metric rigidity of hypersurfaces in ${\mathbb H}...
Abstract. We prove that a simply-connected complete Riemannian manifold of dimension ≥ 3 whose secti...
[EN] We present hyperbolic geometry and some of its models, define the concept of a hyperbolic manif...
Let $G = SU(n, 1)$, $n \geq 2$ be the orientation-pre\-serving isometry group of the complex hyperbo...
We construct arithmetic Kleinian groups that are profinitely rigid in the absolute sense: each is di...
One of the main goals in topology is the classification of manifolds up to some equivalence relation...
Given the fundamental group \u393 of a finite-volume complete hyperbolic 3-manifold M, it is possibl...
We consider the boundary rigidity problem for asymptotically hyperbolic manifolds. We show injectivi...
Abstract. This paper addresses the quasi-isometry classification of locally com-pact groups, with an...
We prove a Milnor–Wood inequality for representations of the fundamental group of a compact complex ...
AbstractWe give sufficient conditions for a compact Einstein manifold of nonpositive sectional curva...
The landscape of rigidity problems in the finite-volume case appears clear, and hence one starts to ...
In a recent paper Hodgson and Kerckhoff prove a local rigidity theorem for finite volume, three-dime...
In this thesis, we discuss various rigidity results for geodesic length spaces that are not Riemanni...
Let M and N be n-dimensional connected orientable finite-volume hyperbolic manifolds with geodesic b...
summary:In this paper we study the topological and metric rigidity of hypersurfaces in ${\mathbb H}...
Abstract. We prove that a simply-connected complete Riemannian manifold of dimension ≥ 3 whose secti...
[EN] We present hyperbolic geometry and some of its models, define the concept of a hyperbolic manif...
Let $G = SU(n, 1)$, $n \geq 2$ be the orientation-pre\-serving isometry group of the complex hyperbo...
We construct arithmetic Kleinian groups that are profinitely rigid in the absolute sense: each is di...
One of the main goals in topology is the classification of manifolds up to some equivalence relation...
Given the fundamental group \u393 of a finite-volume complete hyperbolic 3-manifold M, it is possibl...
We consider the boundary rigidity problem for asymptotically hyperbolic manifolds. We show injectivi...
Abstract. This paper addresses the quasi-isometry classification of locally com-pact groups, with an...
We prove a Milnor–Wood inequality for representations of the fundamental group of a compact complex ...
AbstractWe give sufficient conditions for a compact Einstein manifold of nonpositive sectional curva...