Add to ORKGWe prove that the every quasi-isometry of Teichmüller space equipped with the Teichmüller metric is a bounded distance from an isometry of Teichmüller space. That is, Teichmüller space is quasi-isometrically rigid
Motivated by Kloeckner's result on the isometry group of the quadratic Wasserstein space (Formula pr...
Finite metric spaces are the object of study in many data analysis problems. We examine the concept ...
This paper shows that, in dimensions two or more, there are no holomorphic isometries between Teichü...
on the occasion of his 100th birth anniversary Abstract. We give an alternate and simpler proof of t...
We introduce and study the class of linearly rigid metric spaces; these are the spaces that admit a ...
We study the coarse geometry of the Teichmüller space of a compact orientable surface in the Teichmü...
We prove a rigidity theorem that shows that, under many circumstances, quasi-isometric embeddings of...
International audienceWe characterize metric spaces whose Lipschitz free space is isometric to $\ell...
Abstract. Let X be quasi-isometric to either the mapping class group equipped with the word metric, ...
This paper shows that, in dimensions two or more, there are no holomorphic isometries between Teichm...
Abstract. This is a preliminary version of my PhD thesis. In this text we discuss possible ways to g...
AbstractWe show that if a homeomorphism between the ideal boundaries of two Fuchsian buildings prese...
The purpose of this chapter is to describe recent progress in the study of Teichmüller ge-ometry. W...
Abstract. In this note we prove that isometries in a conformally invariant metric of a general domai...
This paper shows that every totally-geodesic isometry from the unit disk to a finite-dimensional Tei...
Motivated by Kloeckner's result on the isometry group of the quadratic Wasserstein space (Formula pr...
Finite metric spaces are the object of study in many data analysis problems. We examine the concept ...
This paper shows that, in dimensions two or more, there are no holomorphic isometries between Teichü...
on the occasion of his 100th birth anniversary Abstract. We give an alternate and simpler proof of t...
We introduce and study the class of linearly rigid metric spaces; these are the spaces that admit a ...
We study the coarse geometry of the Teichmüller space of a compact orientable surface in the Teichmü...
We prove a rigidity theorem that shows that, under many circumstances, quasi-isometric embeddings of...
International audienceWe characterize metric spaces whose Lipschitz free space is isometric to $\ell...
Abstract. Let X be quasi-isometric to either the mapping class group equipped with the word metric, ...
This paper shows that, in dimensions two or more, there are no holomorphic isometries between Teichm...
Abstract. This is a preliminary version of my PhD thesis. In this text we discuss possible ways to g...
AbstractWe show that if a homeomorphism between the ideal boundaries of two Fuchsian buildings prese...
The purpose of this chapter is to describe recent progress in the study of Teichmüller ge-ometry. W...
Abstract. In this note we prove that isometries in a conformally invariant metric of a general domai...
This paper shows that every totally-geodesic isometry from the unit disk to a finite-dimensional Tei...
Motivated by Kloeckner's result on the isometry group of the quadratic Wasserstein space (Formula pr...
Finite metric spaces are the object of study in many data analysis problems. We examine the concept ...
This paper shows that, in dimensions two or more, there are no holomorphic isometries between Teichü...