We analyze when partially hyperbolic endomorphisms can be perturbed in order to be close to one with non-zero Lyapunov exponents and with an unique inverse measure. Problems of this nature were already boarded and solved in the setting of diffeomorphisms. The extension to non-invertible maps presents as one the main difficulties the fact of that multivaluated inverse iterations of the map make that the local unstable manifolds may intersect each other since they depend on the whole prehistory.Fil: Meson, Alejandro Mario. Consejo Nacional de Investigaciones Científicas y Técnicas. Centro Científico Tecnológico Conicet - La Plata. Instituto de Física de Líquidos y Sistemas Biológicos. Universidad Nacional de La Plata. Facultad de Ciencias Exa...
In this work we concern about hyperbolicity and your consequences in the dynamics of diffeomorphisms...
We show the existence of large $\mathcal C^1$ open sets of area preserving endomorphisms of the two-...
this article we consider hyperbolic measures which are invariant for endomorphisms and show the corr...
We introduce a class of endomorphisms which are piecewise smooth and have hyperbolic attractors. Thi...
Abstract. We present some results and open problems about stable ergodicity of partially hyperbolic ...
Abstract. We present some results and open problems about stable ergodicity of partially hyperbolic ...
In this paper we construct some "pathological'' volume preserving partially hyperbolic diffeomorphis...
In this paper we construct some "pathological'' volume preserving partially hyperbolic diffeomorphis...
In this paper, we study two properties of the Lyapunov exponents under small perturbations: one is w...
In this work, we deal with a notion of partially hyperbolic endomorphism. We explore topological pro...
Abstract. Mostly contracting dieomorphisms are the simplest examples of robustly nonuniformly hyperb...
This volume presents a general smooth ergodic theory for deterministic dynamical systems generated b...
We give an example of a path-wise connected open set of C ∞ partially hyperbolic endomorphisms on th...
International audienceWe build an example of a non-transitive, dynamically coherent partially hyperb...
International audienceWe build an example of a non-transitive, dynamically coherent partially hyperb...
In this work we concern about hyperbolicity and your consequences in the dynamics of diffeomorphisms...
We show the existence of large $\mathcal C^1$ open sets of area preserving endomorphisms of the two-...
this article we consider hyperbolic measures which are invariant for endomorphisms and show the corr...
We introduce a class of endomorphisms which are piecewise smooth and have hyperbolic attractors. Thi...
Abstract. We present some results and open problems about stable ergodicity of partially hyperbolic ...
Abstract. We present some results and open problems about stable ergodicity of partially hyperbolic ...
In this paper we construct some "pathological'' volume preserving partially hyperbolic diffeomorphis...
In this paper we construct some "pathological'' volume preserving partially hyperbolic diffeomorphis...
In this paper, we study two properties of the Lyapunov exponents under small perturbations: one is w...
In this work, we deal with a notion of partially hyperbolic endomorphism. We explore topological pro...
Abstract. Mostly contracting dieomorphisms are the simplest examples of robustly nonuniformly hyperb...
This volume presents a general smooth ergodic theory for deterministic dynamical systems generated b...
We give an example of a path-wise connected open set of C ∞ partially hyperbolic endomorphisms on th...
International audienceWe build an example of a non-transitive, dynamically coherent partially hyperb...
International audienceWe build an example of a non-transitive, dynamically coherent partially hyperb...
In this work we concern about hyperbolicity and your consequences in the dynamics of diffeomorphisms...
We show the existence of large $\mathcal C^1$ open sets of area preserving endomorphisms of the two-...
this article we consider hyperbolic measures which are invariant for endomorphisms and show the corr...