Add to ORKGAbstract. Let T (S) be the Teichmüller space of an oriented surface S of finite type. We discuss the action of subgroups of the mapping class group of S on the CAT(0)-boundary of the completion of T (S) with respect to the Weil-Petersson metric. We show that the set of invariant Borel probability measures for the Weil-Petersson flow on moduli space which are supported on a closed orbit is dense in the space of all ergodic invariant probability measures. 1
International audienceWe study the action of the elements of the mapping class group of a surface of...
14 pages. Comments welcome!Consider a closed surface $M$ with negative Euler characteristic, and an ...
International audienceOn the identity component of the universal Teichmüller space endowed with the ...
Abstract. This paper contains two main results. The first is the existence of an equivariant Weil-Pe...
Abstract. We prove that the geodesic flow for the Weil-Petersson metric on the moduli space of Riema...
The Teichmüller space of Riemann metrics on a compact oriented surface V without boundary comes equ...
Abstract. This paper contains two main results. The first is the existence of an equivariant Weil-Pe...
Abstract. We extend a theorem of Masur and Wolf which says that given a hyperbolic surface S, every ...
The purpose of this chapter is to describe recent progress in the study of Teichmüller ge-ometry. W...
The classical Weil-Petersson metric on the Teichmüller space of compact Riemann surfaces is a Kähl...
Abstract. We investigate the asymptotic behavior of curvatures of the Weil-Petersson metric in Teich...
AbstractWe make some comparisons concerning the induced infinitesimal Kobayashi metric, the induced ...
We consider a natural non-negative two-form G on quasifuchsian space that extends the Weil-Petersson...
Let S be a connected non-orientable surface with negative Euler characteristic and of finite type. W...
International audienceWe study the action of the elements of the mapping class group of a surface of...
International audienceWe study the action of the elements of the mapping class group of a surface of...
14 pages. Comments welcome!Consider a closed surface $M$ with negative Euler characteristic, and an ...
International audienceOn the identity component of the universal Teichmüller space endowed with the ...
Abstract. This paper contains two main results. The first is the existence of an equivariant Weil-Pe...
Abstract. We prove that the geodesic flow for the Weil-Petersson metric on the moduli space of Riema...
The Teichmüller space of Riemann metrics on a compact oriented surface V without boundary comes equ...
Abstract. This paper contains two main results. The first is the existence of an equivariant Weil-Pe...
Abstract. We extend a theorem of Masur and Wolf which says that given a hyperbolic surface S, every ...
The purpose of this chapter is to describe recent progress in the study of Teichmüller ge-ometry. W...
The classical Weil-Petersson metric on the Teichmüller space of compact Riemann surfaces is a Kähl...
Abstract. We investigate the asymptotic behavior of curvatures of the Weil-Petersson metric in Teich...
AbstractWe make some comparisons concerning the induced infinitesimal Kobayashi metric, the induced ...
We consider a natural non-negative two-form G on quasifuchsian space that extends the Weil-Petersson...
Let S be a connected non-orientable surface with negative Euler characteristic and of finite type. W...
International audienceWe study the action of the elements of the mapping class group of a surface of...
International audienceWe study the action of the elements of the mapping class group of a surface of...
14 pages. Comments welcome!Consider a closed surface $M$ with negative Euler characteristic, and an ...
International audienceOn the identity component of the universal Teichmüller space endowed with the ...