Add to ORKGWe give an elementary proof for the uniqueness of absolutely continuous invariant measures for expanding random dynamical systems and study their mixing properties
International audienceWe consider quadratic skew-products over angle-doubling of the circle and prov...
26 pagesIn this paper we consider step skew products over a transitive subshift of finite type (topo...
We characterize the exact components of a large class of uniformly ex-panding Markov maps of R which...
We prove the existence of absolutely continuous invariant measures for piecewise real-analytic expan...
We investigate the existence and statistical properties of absolutely continuous invariant measures ...
I provide a proof of the existence of absolutely continuous invariant measures (and study their stat...
We consider extensions of non-singular maps which are exact, respectively K-mixing, or at least have...
Thesis Abstract In the first part of the thesis, we study some dynamical properties of skew product...
We discuss the dynamics of skew product maps defined by circle diffeomorphisms forced by expanding c...
This paper is concerned with the stability properties of skew-products T (,i>x,y) = (f(x), g(x,y)) i...
Consider a class of skew product transformations consisting of an ergodic or a periodic transformati...
Abstract. We consider a quite broad class of maps on compact manifolds of arbitrary dimension possib...
It is shown that a finite system of coupled mixing tent maps has a unique absolutely continuous inva...
. A. Lasota and J. A. Yorke [19] proved that a piecewise expanding interval map admits finitely many...
We study global-local mixing for a family of accessible skew products with an exponentially mixing b...
International audienceWe consider quadratic skew-products over angle-doubling of the circle and prov...
26 pagesIn this paper we consider step skew products over a transitive subshift of finite type (topo...
We characterize the exact components of a large class of uniformly ex-panding Markov maps of R which...
We prove the existence of absolutely continuous invariant measures for piecewise real-analytic expan...
We investigate the existence and statistical properties of absolutely continuous invariant measures ...
I provide a proof of the existence of absolutely continuous invariant measures (and study their stat...
We consider extensions of non-singular maps which are exact, respectively K-mixing, or at least have...
Thesis Abstract In the first part of the thesis, we study some dynamical properties of skew product...
We discuss the dynamics of skew product maps defined by circle diffeomorphisms forced by expanding c...
This paper is concerned with the stability properties of skew-products T (,i>x,y) = (f(x), g(x,y)) i...
Consider a class of skew product transformations consisting of an ergodic or a periodic transformati...
Abstract. We consider a quite broad class of maps on compact manifolds of arbitrary dimension possib...
It is shown that a finite system of coupled mixing tent maps has a unique absolutely continuous inva...
. A. Lasota and J. A. Yorke [19] proved that a piecewise expanding interval map admits finitely many...
We study global-local mixing for a family of accessible skew products with an exponentially mixing b...
International audienceWe consider quadratic skew-products over angle-doubling of the circle and prov...
26 pagesIn this paper we consider step skew products over a transitive subshift of finite type (topo...
We characterize the exact components of a large class of uniformly ex-panding Markov maps of R which...