Dynamique des applications holomorphes propres de domaines reguliers et probleme de l'injectivite

Mathematics – Complex Variables

Scientific paper

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25 pages, 3 figures

Scientific paper

This paper deals with proper holomorphic self-maps of smoothly bounded pseudoconvex domains in $\C^2$. We study the dynamical properties of their extension to the boundary and show that their non-wandering sets are always contained in the weakly pseudoconvex part of the boundary. In the case of complete circular domains, we combine this fact with an entropy/degree argument to show that the maps are automorphisms. Some of our results remain true in $\C^n$.

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