This paper represents part of a program to understand the behavior of topological entropy for Anosov and geodesic flows. In this paper, we have two goals. First we obtain some regularity results for C^1 perturbations. Second, and more importantly, we obtain explicit formulas for the derivative of topological entropy. These formulas allow us to characterize the critical points of topological entropy on the space of negatively curved metrics
Abstract. We prove a perturbation lemma for the derivative of geodesic flows in high dimension. This...
We study the magnetic ow determined by a smooth Riemannian metric g and a closed 2-form on a clo...
Presented by the Editorial Board Based on the entropy formula for the Gauss curvature flow introduce...
This paper represents part of a program to understand the behavior of topological entropy for Anosov...
70 pages, 7 figuresInternational audienceIn this work, we introduce the notion of entropy at infinit...
70 pages, 7 figuresInternational audienceIn this work, we introduce the notion of entropy at infinit...
. Let M be a closed connected C 1 Riemannian manifold whose geodesic ow is Anosov. Let be a smoo...
34 pages, 4 figures. In this new version we have improved the organization of the paper and the clar...
In der vorliegenden Arbeit wird das Verhalten von Geodätischen auf einem zwei-dimensionalen Torus mi...
In der vorliegenden Arbeit wird das Verhalten von Geodätischen auf einem zwei-dimensionalen Torus mi...
Abstract. We study the magnetic flow determined by a smooth Riemannian metric g and a closed 2-form ...
In this memoir, we describe the interactions between dynamics and analysis on non-compact negatively...
We study the rigidity of negatively curved Riemannian manifolds from the dynamical point of view by ...
We study the rigidity of negatively curved Riemannian manifolds from the dynamical point of view by ...
Abstract. We construct symbolic dynamics on sets of full measure (w.r.t. an ergodic measure of posit...
Abstract. We prove a perturbation lemma for the derivative of geodesic flows in high dimension. This...
We study the magnetic ow determined by a smooth Riemannian metric g and a closed 2-form on a clo...
Presented by the Editorial Board Based on the entropy formula for the Gauss curvature flow introduce...
This paper represents part of a program to understand the behavior of topological entropy for Anosov...
70 pages, 7 figuresInternational audienceIn this work, we introduce the notion of entropy at infinit...
70 pages, 7 figuresInternational audienceIn this work, we introduce the notion of entropy at infinit...
. Let M be a closed connected C 1 Riemannian manifold whose geodesic ow is Anosov. Let be a smoo...
34 pages, 4 figures. In this new version we have improved the organization of the paper and the clar...
In der vorliegenden Arbeit wird das Verhalten von Geodätischen auf einem zwei-dimensionalen Torus mi...
In der vorliegenden Arbeit wird das Verhalten von Geodätischen auf einem zwei-dimensionalen Torus mi...
Abstract. We study the magnetic flow determined by a smooth Riemannian metric g and a closed 2-form ...
In this memoir, we describe the interactions between dynamics and analysis on non-compact negatively...
We study the rigidity of negatively curved Riemannian manifolds from the dynamical point of view by ...
We study the rigidity of negatively curved Riemannian manifolds from the dynamical point of view by ...
Abstract. We construct symbolic dynamics on sets of full measure (w.r.t. an ergodic measure of posit...
Abstract. We prove a perturbation lemma for the derivative of geodesic flows in high dimension. This...
We study the magnetic ow determined by a smooth Riemannian metric g and a closed 2-form on a clo...
Presented by the Editorial Board Based on the entropy formula for the Gauss curvature flow introduce...