Espace de Teichmüller
Espace des germes d'arcs réels et série de Poincaré d'un ensemble semi-algébrique
Nous définissons l’espace des germes d’arcs réels tracés sur un ensemble semi-algébrique de , analogue réel de la théorie développée par Denef et Loeser concernant l’espace des germes d’arcs tracés sur une variété algébrique complexe. Puis, reprenant leur méthodes, nous prouvons la rationalité de la série de Poincaré associée à un ensemble semi-algébrique.
Espace ultramétrique et valuation
Espaces analytiques relatifs et théorème de finitude.
Espaces analytiques sous-algébriques
Espaces conormaux relatifs. I. Conditions de transversalité
Espaces de Banach-Stein
Espaces de Moisezon relatifs et algébrisation des modifications analytiques.
Espaces de Stein et faisceaux localement libres.
Essential norm of the difference of composition operators on Bloch space
Let and be holomorphic self-maps of the unit disk, and denote by , the induced composition operators. This paper gives some simple estimates of the essential norm for the difference of composition operators from Bloch spaces to Bloch spaces in the unit disk. Compactness of the difference is also characterized.
Essential norms of weighted composition operators from the -Bloch space to a weighted-type space on the unit ball.
Estimate of the Einstein-Kähler metric on a weakly pseudoconvex domain in ... .
Estimates for a class of integral operators and appli-cations to the ?-Neumann problem.
Estimates for Derivates of Holomorphic Functions in Pseudoconvex Domains.
Estimates for Integral Kernelsof mixed Type, Fractional Integration Operators, and Optimal Estimates for the ... Operator.
Estimates for the Bergman and Szegö projections for pseudoconvex domains of finite type with locally diagonalizable Levi form.
In this paper, we give precise isotropic and non-isotropic estimates for the Bergman and Szegö projections of a bounded pseudoconvex domain whose boundary points are all of finite type and with locally diagonalizable Levi form. Additional local results on estimates of invariant metrics are also given.
Estimates for the Bergman and Szegö projections in two symmetric domains of
Estimates for the Bergman kernel and metric of convex domains in ℂⁿ
Sharp geometrical lower and upper estimates are obtained for the Bergman kernel on the diagonal of a convex domain D ⊂ ℂⁿ which does not contain complex lines. It is also proved that the ratio of the Bergman and Carathéodory metrics of D does not exceed a constant depending only on n.
Estimates for the integral means of holomorphic functions on bounded domains in
Estimates for the parametrix of the Kohn Laplacian on certain domains.