Étude des intégrales abéliennes de troisième espèce
Euclidean quasiconvexity.
Exemples d'applications holomorphes d'indice un
Nous construisons une famille de surfaces de Riemann hyperelliptiques, de genre variable, munies de fonctions méromorphes de degré deux et d’indice un, ce qui apporte une réponse positive à une conjecture de S. Montiel et A. Ros.
Existence of quasi-isometric mappings and Royden compactifications.
Expanding maps on Cantor sets and analytic continuation of zeta functions
Explicit construction of a global uniformization for an algebraic correspondence.
Explicit formulae for cocycles of holomorphic vector fields with values in densities.
Extensions of holomorphic motions
Extremal Length, Extremal Regions and Quadratic Differentials.
Extremal Quasiconformal Mappings with Free Boundary Components in Domains of Arbitray Connectivity.
Extreme Nonmonotoneity of the Picard Principle.
Failure of averaging on multiply connected domains
We show that for every open Riemann surface with non-abelian fundamental group there is a multiple-valued function on such that the fiberwise convex hull of the graph of fails to contain the graph of a single-valued holomorphic function on .
Fibrés déterminants, déterminants régularisés et mesures sur les espaces de modules des courbes complexes
Finite parts of the spectrum of a Riemann surface.
Finite spanning sets for cusp forms and a related geometric result.
Finitely generated fuchsian groups.
Fixed Points of Analytic Self-Mappings of Riemann Surfaces.
Foliations on the complex projective plane with many parabolic leaves
We prove that a foliation on with hyperbolic singularities and with “many" parabolic leaves (i.e. leaves without Green functions) is in fact a linear foliation. This is done in two steps: first we prove that there exists an algebraic leaf, using the technique of harmonic measures, then we show that the holonomy of this leaf is linearizable, from which the result follows easily.
Formes automorphes associées aux cycles géodésiques des surfaces de Riemann hyperboliques
Fourier coefficients of the resolvent for a Fuchsian group.