Abstract. In this note we derive an upper bound for the Hausdorff dimension of the stable set of a hyperbolic set Λ of a C2 diffeomor-phisms on a n-dimensional manifold. As a consequence we obtain that dimHW s(Λ) = n is equivalent to the existence of a SRB-measure. We also discuss related results in the case of expanding maps. 1
Abstract. We consider a diffeomorphism f of a compact manifold M which is Almost Axiom A, i.e. f is ...
Abstract. We study the Hausdorff dimension and the pointwise di-mension of measures that are not nec...
Abstract. We prove that the stable holonomies of a proper codimension 1 attractor Λ for a Cr diffeom...
Abstract. We study the Hausdorff dimension of the intersection between stable manifolds and basic se...
Abstract. The hyperbolic and Hausdorff dimensions are shown to coincide for C2 maps without recurren...
There is a one-to-one correspondence between C1+H Cantor exchange systems that are C1+H fixed point...
As a model to provide a hands-on, elementary understanding of chaotic dynamics in dimension three, w...
We consider a diffeomorphism $f$ of a compact manifold $M$ which is almost Axiom A , i.e. $f$ is hyp...
Abstract. We establish the existence of ergodic measures of maximal Hausdorff dimension for hyperbol...
We conjecture that the fractal dimension of hyperbolic sets can be computed by adding those of their...
We study generic unfoldings of homoclinic tangencies of two dimensional area preserving diffeomorphi...
this article we consider hyperbolic measures which are invariant for endomorphisms and show the corr...
We will show that if a semigroup of rational functions on the Riemann sphere is finitely generated, ...
We prove that the stable holonomies of a proper codimension 1 attractor Lambda, for a C-r diffeomorp...
Abstract. In this paper we introduce the notion of generalized phys-ical and SRB measures. These mea...
Abstract. We consider a diffeomorphism f of a compact manifold M which is Almost Axiom A, i.e. f is ...
Abstract. We study the Hausdorff dimension and the pointwise di-mension of measures that are not nec...
Abstract. We prove that the stable holonomies of a proper codimension 1 attractor Λ for a Cr diffeom...
Abstract. We study the Hausdorff dimension of the intersection between stable manifolds and basic se...
Abstract. The hyperbolic and Hausdorff dimensions are shown to coincide for C2 maps without recurren...
There is a one-to-one correspondence between C1+H Cantor exchange systems that are C1+H fixed point...
As a model to provide a hands-on, elementary understanding of chaotic dynamics in dimension three, w...
We consider a diffeomorphism $f$ of a compact manifold $M$ which is almost Axiom A , i.e. $f$ is hyp...
Abstract. We establish the existence of ergodic measures of maximal Hausdorff dimension for hyperbol...
We conjecture that the fractal dimension of hyperbolic sets can be computed by adding those of their...
We study generic unfoldings of homoclinic tangencies of two dimensional area preserving diffeomorphi...
this article we consider hyperbolic measures which are invariant for endomorphisms and show the corr...
We will show that if a semigroup of rational functions on the Riemann sphere is finitely generated, ...
We prove that the stable holonomies of a proper codimension 1 attractor Lambda, for a C-r diffeomorp...
Abstract. In this paper we introduce the notion of generalized phys-ical and SRB measures. These mea...
Abstract. We consider a diffeomorphism f of a compact manifold M which is Almost Axiom A, i.e. f is ...
Abstract. We study the Hausdorff dimension and the pointwise di-mension of measures that are not nec...
Abstract. We prove that the stable holonomies of a proper codimension 1 attractor Λ for a Cr diffeom...