Dimension de la mesure d'équilibre d'applications méromorphes

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Let $f$ be a dominating meromorphic self-map of a compact Kähler manifold. Assume that the topological degree of $f$ is larger than the other dynamical degrees. We give estimates of the dimension of the equilibrium measure of $f$, which involve the Lyapounov exponents.
in french, à paraitre dans J. Geom. Anal

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