This volume studies the dynamics of iterated holomorphic mappings from a Riemann
surface to itself, concentrating on the classical case of rational maps of the Riemann sphere …

In broad terms, the goal of dynamics is to describe the long-term evolution of systems for
which an" infinitesimal" evolution rule, such as a differential equation or the iteration of a …

On se propose d'exposer les premiers éléments d'une théorie de Fatou-Julia pour les
applications rationnelles dans Pk. On considere essentiellement les aspects utilisant la …

This article surveys results and conjectures in dynamical systems and other areas that
describe properties of 'almost every'function in some space, using a probabilistic (or …

We study stability and bifurcations in holomorphic families of polynomial automorphisms of
C^ 2 C 2. We say that such a family is weakly stable over some parameter domain if periodic …

R.–Nous introduisons une notion de stabilité pour les mesures d'équilibre des
familles holomorphes d'endomorphismes de Pk et démontrons qu'elle est équivalente à la …

A well-known theorem due to Mañé-Sad-Sullivan and Lyubich asserts that J-stable maps
are dense in any holomorphic family of rational maps in dimension 1. In this paper we show …

In this paper we show that if p is a polynomial of degree d 2 possessing a neutral periodic
point then a product map of the form. z; w/7!. pz/; qw//can be approximated by polynomial …

Résumé Soit f: X→ X une transformation rationnelle d'une variété projective complexe
compacte. Nous étudions la dynamique d'une telle application d'un point de vue statistique …

We show the existence of open sets of bifurcations near Latt {\e} s maps of sufficiently high
degree. In particular, every Latt {\e} s map has an iterate which is in the closure of the interior …