Add to ORKGAbstract. We present some results and open problems about stable ergodicity of partially hyperbolic dieomorphisms with non-zero Lyapunov exponents. The main tool is local ergodicity theory for non-uniformly hyperbolic systems. Dedicated to the great dynamicists David Ruelle and Yakov Sinai on their 65th birthdays 1
In this paper, we prove a criterion for the local ergodicity of non-uniformly hyperbolic symplectic ...
This book offers an introduction to a classical problem in ergodic theory and smooth dynamics, namel...
In this paper, we study two properties of the Lyapunov exponents under small perturbations: one is w...
Abstract. We present some results and open problems about stable ergodicity of partially hyperbolic ...
Abstract. We establish stable ergodicity of diffeomorphisms with partially hyperbolic attractors who...
We establish stable ergodicity of diffeomorphisms with partially hyperbolic attractors whose Lyapuno...
Abstract. Mostly contracting dieomorphisms are the simplest examples of robustly nonuniformly hyperb...
This book is a systematic introduction to smooth ergodic theory. The topics discussed include the ge...
Abstract. In this paper, we prove a criterion for the local ergodicity of non-uniformly hyperbolic s...
1. Lyapunov exponents of dynamical systems 3 2. Examples of systems with nonzero exponents 6 3. Lyap...
Abstract. We show that a stably ergodic dieomorphism can be C1 approx-imated by a dieomorphism havin...
AbstractIn this paper we show that a little hyperbolicity goes a long way toward guaranteeing stable...
This volume presents a general smooth ergodic theory for deterministic dynamical systems generated b...
We construct an example of a dieomorphism with non-zero Lyapunov exponents with respect to a smooth ...
In this paper, we prove a criterion for the local ergodicity of non-uniformly hyperbolic symplectic ...
In this paper, we prove a criterion for the local ergodicity of non-uniformly hyperbolic symplectic ...
This book offers an introduction to a classical problem in ergodic theory and smooth dynamics, namel...
In this paper, we study two properties of the Lyapunov exponents under small perturbations: one is w...
Abstract. We present some results and open problems about stable ergodicity of partially hyperbolic ...
Abstract. We establish stable ergodicity of diffeomorphisms with partially hyperbolic attractors who...
We establish stable ergodicity of diffeomorphisms with partially hyperbolic attractors whose Lyapuno...
Abstract. Mostly contracting dieomorphisms are the simplest examples of robustly nonuniformly hyperb...
This book is a systematic introduction to smooth ergodic theory. The topics discussed include the ge...
Abstract. In this paper, we prove a criterion for the local ergodicity of non-uniformly hyperbolic s...
1. Lyapunov exponents of dynamical systems 3 2. Examples of systems with nonzero exponents 6 3. Lyap...
Abstract. We show that a stably ergodic dieomorphism can be C1 approx-imated by a dieomorphism havin...
AbstractIn this paper we show that a little hyperbolicity goes a long way toward guaranteeing stable...
This volume presents a general smooth ergodic theory for deterministic dynamical systems generated b...
We construct an example of a dieomorphism with non-zero Lyapunov exponents with respect to a smooth ...
In this paper, we prove a criterion for the local ergodicity of non-uniformly hyperbolic symplectic ...
In this paper, we prove a criterion for the local ergodicity of non-uniformly hyperbolic symplectic ...
This book offers an introduction to a classical problem in ergodic theory and smooth dynamics, namel...
In this paper, we study two properties of the Lyapunov exponents under small perturbations: one is w...