AbstractIn this paper we show that if two Zariski dense representations, from a group G into Iso(X) where X is rank one symmetric space, have the proportional marked length spectrum, then they are conjugate. As a generalization we show that a Zariski dense representation into the isometry group of the product of rank one symmetric spaces is determined by the marked cross ratio
We study the coarse geometry of the Teichmüller space of a compact orientable surface in the Teichmü...
There are very few examples of Riemannian manifolds with positive sectionalcurvature known. In fact ...
We show that group actions on irreducible ${\rm CAT(0)}$ cube complexes with no free faces are uniqu...
AbstractIn this note we show the marked length rigidity of symmetric spaces. More precisely, if X an...
Abstract. In this note we survey rigidity results in symmetric spaces. More precisely, if X and Y ar...
We consider a coarse version of the marked length spectrum rigidity: given a group with two left inv...
The main result implies that a proper convex subset of an irreducible higher rank symmetric space ca...
We characterize irreducible Hermitian symmetric spaces which are not of tube type, both in terms of ...
This dissertation explores the extent to which lengths of closed geodesics on a Riemannian manifold ...
We prove a rigidity theorem that shows that, under many circumstances, quasi-isometric embeddings of...
Let X be a globally symmetric space of noncompact type and rank greater that one, and $${\Gamma \sub...
AbstractWe show that for arbitrary fixed conjugacy classes C1,…,Cl, l⩾3, of loxodromic isometries of...
Abstract. We prove that a Kleinian surface groups is determined, up to conjugacy in the isometry gro...
International audienceWe consider the decomposition of a compact-type symmetric space into a product...
Abstract. We characterize irreducible Hermitian symmetric spaces which are not of tube type both in ...
We study the coarse geometry of the Teichmüller space of a compact orientable surface in the Teichmü...
There are very few examples of Riemannian manifolds with positive sectionalcurvature known. In fact ...
We show that group actions on irreducible ${\rm CAT(0)}$ cube complexes with no free faces are uniqu...
AbstractIn this note we show the marked length rigidity of symmetric spaces. More precisely, if X an...
Abstract. In this note we survey rigidity results in symmetric spaces. More precisely, if X and Y ar...
We consider a coarse version of the marked length spectrum rigidity: given a group with two left inv...
The main result implies that a proper convex subset of an irreducible higher rank symmetric space ca...
We characterize irreducible Hermitian symmetric spaces which are not of tube type, both in terms of ...
This dissertation explores the extent to which lengths of closed geodesics on a Riemannian manifold ...
We prove a rigidity theorem that shows that, under many circumstances, quasi-isometric embeddings of...
Let X be a globally symmetric space of noncompact type and rank greater that one, and $${\Gamma \sub...
AbstractWe show that for arbitrary fixed conjugacy classes C1,…,Cl, l⩾3, of loxodromic isometries of...
Abstract. We prove that a Kleinian surface groups is determined, up to conjugacy in the isometry gro...
International audienceWe consider the decomposition of a compact-type symmetric space into a product...
Abstract. We characterize irreducible Hermitian symmetric spaces which are not of tube type both in ...
We study the coarse geometry of the Teichmüller space of a compact orientable surface in the Teichmü...
There are very few examples of Riemannian manifolds with positive sectionalcurvature known. In fact ...
We show that group actions on irreducible ${\rm CAT(0)}$ cube complexes with no free faces are uniqu...
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