86 citations
- Centre National de la Recherche ScientifiqueFR24 papers
- Université Grenoble AlpesFR23 papers
- Université Joseph FourierFR12 papers
- Université Pierre Mendès FranceFR6 papers
- Gesellschaft Fur Mathematik Und DatenverarbeitungDE4 papers
- Ruhr University BochumDE4 papers
- Institut Camille JordanFR3 papers
- Institut de Mathématiques de Jussieu-Paris Rive GaucheFR3 papers
- Institut de PhysiqueFR3 papers
- Laboratoire de Mathématiques d'OrsayFR3 papers
- University of GeorgiaUS3 papers
- University of MiamiUS3 papers
6 papers · 1 filter
Bas du spectre de surfaces hyperboliques de volume infini
Samuel Tapie
This article presents some methods to control the bottom of the spectrum of the Laplacian on hyperbolic surfaces with infinite volume. Our first result bounds the of a…
A priori -estimates for degenerate complex Monge-Ampère equations
P. Eyssidieux, V. Guedj, A. Zeriahi
We study families of complex Monge-Ampère equations, focusing on the case where the cohomology classes degenerate to a non big class. We establish uniform a priori -est…
Global rigidity in CR geometry: the Schoen-Webster theorem
Benoît Kloeckner, Vincent Minerbe
Schoen-Webster theorem asserts a pseudoconvex CR manifold whose automorphism group acts non properly is either the standard sphere or the Heisenberg space. The purpose of this pape…
Rigidity of amalgamated product in negative curvature
Gerard Besson, Gilles Courtois, Sylvain Gallot
Let be the fundamental group of a compact n-dimensional riemannian manifold X of sectional curvature bounded above by -1. We suppose that is a free product of its subgroup…
Cohomologie equivariante et quantification geometrique
Paul-Emile Paradan
This is my Habilitation a Diriger des Recherches (French thing). In this paper I summarize the work I have done to realize the program of Witten called -non abelian localization-.…
The ends of manifolds with bounded geometry, linear growth and finite filling area
Louis Funar, Renata Grimaldi
We prove that simply connected open Riemannian manifolds of bounded geometry, linear growth and sublinear filling growth (e.g. finite filling area) are simply connected at infinity…