Abstract. We show that a smooth compact Riemannian manifold of dimension 2 admits a Bernoulli dieomorphism with nonzero Lyapunov exponents
In this paper, we study two properties of the Lyapunov exponents under small perturbations: one is w...
We establish the exact dimensional property of an ergodic hyperbolic measure for a C (2) non-inverti...
We study the ergodic theory of non-conservative C^1-generic diffeomorphisms. First, we show that hom...
Abstract. We show that every compact smooth Riemannian manifold M of dimM 3, admits a volume-preser...
We construct an example of a dieomorphism with non-zero Lyapunov exponents with respect to a smooth ...
0.1. Introduction. We construct an example of a dieomorphism with nonzero Lyapunov exponents with re...
Abstract. For a smooth ZZ2−action on a C ∞ compact Riemannian manifold M, we discuss its ergodic pro...
In this paper we construct some "pathological'' volume preserving partially hyperbolic diffeomorphis...
Abstract. We show that a stably ergodic dieomorphism can be C1 approx-imated by a dieomorphism havin...
In the space of diffeomorphisms of an arbitrary closed manifold of dimension > 3, we construct an op...
autre titre : Stability of existence of non-hyperbolic measures for C^1-diffeomorphisms, Translated ...
Abstract. We present some results and open problems about stable ergodicity of partially hyperbolic ...
We show the existence of large $\mathcal C^1$ open sets of area preserving endomorphisms of the two-...
. The purpose of the paper is to present some simple examples that are hyperbolic everywhere except ...
We prove the long-standing Eckmann--Ruelle conjecture in dimension theory of smooth dynamical system...
In this paper, we study two properties of the Lyapunov exponents under small perturbations: one is w...
We establish the exact dimensional property of an ergodic hyperbolic measure for a C (2) non-inverti...
We study the ergodic theory of non-conservative C^1-generic diffeomorphisms. First, we show that hom...
Abstract. We show that every compact smooth Riemannian manifold M of dimM 3, admits a volume-preser...
We construct an example of a dieomorphism with non-zero Lyapunov exponents with respect to a smooth ...
0.1. Introduction. We construct an example of a dieomorphism with nonzero Lyapunov exponents with re...
Abstract. For a smooth ZZ2−action on a C ∞ compact Riemannian manifold M, we discuss its ergodic pro...
In this paper we construct some "pathological'' volume preserving partially hyperbolic diffeomorphis...
Abstract. We show that a stably ergodic dieomorphism can be C1 approx-imated by a dieomorphism havin...
In the space of diffeomorphisms of an arbitrary closed manifold of dimension > 3, we construct an op...
autre titre : Stability of existence of non-hyperbolic measures for C^1-diffeomorphisms, Translated ...
Abstract. We present some results and open problems about stable ergodicity of partially hyperbolic ...
We show the existence of large $\mathcal C^1$ open sets of area preserving endomorphisms of the two-...
. The purpose of the paper is to present some simple examples that are hyperbolic everywhere except ...
We prove the long-standing Eckmann--Ruelle conjecture in dimension theory of smooth dynamical system...
In this paper, we study two properties of the Lyapunov exponents under small perturbations: one is w...
We establish the exact dimensional property of an ergodic hyperbolic measure for a C (2) non-inverti...
We study the ergodic theory of non-conservative C^1-generic diffeomorphisms. First, we show that hom...