Articles, périodiques 2001

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Distribution Des Préimages Et Des Points Périodiques D'une Correspondance Polynomiale

We construct an equilibrium measure µ for a polynomial correspondence F of Lojasiewicz exponent l > 1. We then show that µ can be built as the distribution of preimages of a generic point and that the expansive periodic points are equidistributed on the support of µ. Using this results, we will give a characterization of infinite unique sets for polynomials.

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ژورنال

عنوان ژورنال: Annales historiques de la Révolution française

سال: 2002

ISSN: 0003-4436,1952-403X

DOI: 10.4000/ahrf.3723