A Peak Set of Hausdorff Dimension 2n? 1 for the Algebra A(D) in the Boundary of a Domain D with C°°-Boundary in Cn.
A Reflection Principle for Proper Holomorphic Mappings and Geometric Invariants.
A Simplification and Extension of Fefferman's Theorem on Biholomorphic Mappings.
An explicit holomorphic map of bounded domains in Cn with C2-Boundary onto the poydisc.
Biholomorphic Mappings and the Bergman kernel off the Diagonal.
Biholomorphic Mappings Between Certain Real Analytic Domains in C2.
Boundary Interpolation and Proper Holomorphic Maps from the Disc to the Ball.
Boundary Interpolation by Proper Holomorphic Maps.
Boundary Regularity of Proper Holomorphic Mappings.
Carleman's formulas and conditions of analytic extendability
Characterization of Global Peak Sets for Aoo (D).
Classes de Gevrey non isotropes et application à l'interpolation
Complete Hartogs Domains in C2 have Regular Bergman and Szegö Projections.
Condition and Fefferman's mapping theorem.
Constructions de fonctions holomorphes bornées
Degeneration of quasicircles: Inner and outer radii of Teichmüller spaces.
Diviseurs de Leibenson et problème de Gleason pour dans le cas convexe
Division et extension dans des classes de Carleman de fonctions holomorphes
Let Ω be a bounded pseudoconvex domain in with boundary and let X be a complete intersection submanifold of Ω, defined by holomorphic functions (1 ≤ p ≤ n-1) smooth up to ∂Ω. We give sufficient conditions ensuring that a function f holomorphic in X (resp. in Ω, vanishing on X), and smooth up to the boundary, extends to a function g holomorphic in Ω and belonging to a given strongly non-quasianalytic Carleman class in (resp. satisfies with holomorphic in Ω and -regular in ). The essential...
Embeddings and Proper Holomorphic Maps of Strictly Pseudoconvex Domains into Polydiscs and Balls.
Ensembles pics pour A°°(D) non globalement inclus dans une variété integrale.