Prolongement d'applications holomorphes
Proper Holomorphic Correspondences Between Circular Domains.
Proper holomorphic mappings and real reflection groups.
Proper holomorphic mappings between bounded complete Reinhardt domains in C2.
Proper holomorphic mappings between Reinhards domains and pseudoellipsoids
Proper holomorphic mappings in the special class of Reinhardt domains
A complete characterization of proper holomorphic mappings between domains from the class of all pseudoconvex Reinhardt domains in ℂ² with the logarithmic image equal to a strip or a half-plane is given.
Proper holomorphic mappings vs. peak points and Shilov boundary
We present a result on the existence of some kind of peak functions for ℂ-convex domains and for the symmetrized polydisc. Then we apply the latter result to show the equivariance of the set of peak points for A(D) under proper holomorphic mappings. Additionally, we present a description of the set of peak points in the class of bounded pseudoconvex Reinhardt domains.
Proper holomorphic self-mappings of Reinhardt domains.
Proper mappings between Reinhardt domains with an analytic variety on the boundary
Properties of holomorphic functions of bounded characteristic on star-shaped circular domains.
Pseudodistances invariantes sur les domaines d'un espace localement convexe
Quasi-homogénéité des applications holomorphes propres d’un domaine quasi-disqué sur un domaine disqué
Nous proposons une généralisation d’un résultat de F. Berteloot et G. Patrizio [1], aux cas des applications holomorphes propres entre domaines quasi-disqués et non nécessairement bornés.
Radial limits of the Poisson kernel on the classical Cartan domains
Regular holomorphic images of balls
Every -dimensional complex manifold (connected, paracompact and Hausdorff) is the image of the unit ball in under a finite holomorphic map that is locally biholomorphic.
Regularity of the Bergman Projection in Weakly Pseudoconvex Domains.
Regularity of the Bergman Projection on Domains with Transverse Symmetries.
Reinhardt domains and the Gleason problem
Representation of Distributions with Compact Support.
Reproducing properties and -estimates for Bergman projections in Siegel domains of type II
On homogeneous Siegel domains of type II, we prove that under certain conditions, the subspace of a weighted -space (0 < p < ∞) consisting of holomorphic functions is reproduced by a weighted Bergman kernel. We also obtain some -estimates for weighted Bergman projections. The proofs rely on a generalization of the Plancherel-Gindikin formula for the Bergman space .
Riemann-type boundary value problems for bicircular domains with a boundary condition containing partial derivatives.