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• W2074004788 startingPage "207" @default.
• W2074004788 abstract "Let Fn: X1 → X2 be a sequence of (multivalued) meromorphic maps between compact Kähler manifolds. We study the asymptotic distribution of preimages of points by Fn and, for multivalued self-maps of a compact Riemann surface, the asymptotic distribution of repelling fixed points. Let (Zn) be a sequence of holomorphic images of ℙs in a projective manifold. We prove that the currents, defined by integration on Zn, properly normalized, converge to currents which satisfy some laminarity property. We also show this laminarity property for the Green currents, of suitable bidimensions, associated to a regular polynomial automorphism of ℂk or an automorphism of a projective manifold." @default.
• W2074004788 created "2016-06-24" @default.
• W2074004788 creator A5077556155 @default.
• W2074004788 date "2005-06-01" @default.
• W2074004788 modified "2023-09-26" @default.
• W2074004788 title "Suites d’Applications Méromorphes Multivaluées et Courants Laminaires" @default.
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• W2074004788 doi "https://doi.org/10.1007/bf02922193" @default.
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