We consider volume-preserving perturbations of the time-one map of the geodesic flow of a compact surface with negative curvature. We show that if the Liouville mea-sure has Lebesgue disintegration along the center foliation then the perturbation is itself the time-one map of a smooth volume-preserving flow, and that otherwise the disintegration is necessarily atomic
We relate the existence of many infinite geodesics on Alexandrov spaces to a statement about the ave...
Shub and Wilkinson and Ruelle and Wilkinson studied a class of volume preserving diffeomorphisms on ...
For any rank 1 nonpositively curved surface $M$, it was proved by Burns-Climenhaga-Fisher-Thompson t...
We consider one parameter analytic hamiltonian perturbations of the geodesic flows on surfaces of co...
We consider perturbations of the Hamiltonian flow associated with the geodesic flow on a surface wit...
We consider one parameter analytic Hamiltonian perturbations of the geodesic flows on surfaces of co...
We consider Anosov flows on a 5-dimensional smooth manifold V that possesses an invariant symplectic...
We explore new connections between the dynamics of conservative partially hyperbolic systems and the...
We study the rigidity of negatively curved Riemannian manifolds from the dynamical point of view by ...
Abstract. We prove a perturbation lemma for the derivative of geodesic flows in high dimension. This...
We consider the evolution of a closed convex hypersurface in euclidean space under a volume preservi...
ABSTRACT. We investigate the spectrum of Lyapunov exponents for the geo-desic flow of a compact rank...
A topological criterion for analyzing the time irreducibility and the stability of hydrodynamical fl...
The surface area preserving mean curvature flow is a mean curvaturetype flow with a global forcing t...
This paper represents part of a program to understand the behavior of topological entropy for Anosov...
We relate the existence of many infinite geodesics on Alexandrov spaces to a statement about the ave...
Shub and Wilkinson and Ruelle and Wilkinson studied a class of volume preserving diffeomorphisms on ...
For any rank 1 nonpositively curved surface $M$, it was proved by Burns-Climenhaga-Fisher-Thompson t...
We consider one parameter analytic hamiltonian perturbations of the geodesic flows on surfaces of co...
We consider perturbations of the Hamiltonian flow associated with the geodesic flow on a surface wit...
We consider one parameter analytic Hamiltonian perturbations of the geodesic flows on surfaces of co...
We consider Anosov flows on a 5-dimensional smooth manifold V that possesses an invariant symplectic...
We explore new connections between the dynamics of conservative partially hyperbolic systems and the...
We study the rigidity of negatively curved Riemannian manifolds from the dynamical point of view by ...
Abstract. We prove a perturbation lemma for the derivative of geodesic flows in high dimension. This...
We consider the evolution of a closed convex hypersurface in euclidean space under a volume preservi...
ABSTRACT. We investigate the spectrum of Lyapunov exponents for the geo-desic flow of a compact rank...
A topological criterion for analyzing the time irreducibility and the stability of hydrodynamical fl...
The surface area preserving mean curvature flow is a mean curvaturetype flow with a global forcing t...
This paper represents part of a program to understand the behavior of topological entropy for Anosov...
We relate the existence of many infinite geodesics on Alexandrov spaces to a statement about the ave...
Shub and Wilkinson and Ruelle and Wilkinson studied a class of volume preserving diffeomorphisms on ...
For any rank 1 nonpositively curved surface $M$, it was proved by Burns-Climenhaga-Fisher-Thompson t...