A Characterization of the Ball by its Intrinsic Metrics.
A Characterization of the Polydisc.
A Construction of Inner Functions on the Unit Ball in Cp.
A Contraction of S U (2) to the Heisenberg Group.
A direct sum representation
A Geometrie Characterization of the Ball and the Bochner-Martinelli Kernel.
A Holomorphic Characterization of Jordan C*-Algebras.
A Local Property of L-regular Sets.
A Reflection Principle with Applications to Proper Holomorphic Mappings.
A remark on the uniform extendability of the Bergman kernel function.
A survey on geometric properties of holomorphic self-maps in some domains of ℂⁿ
In this survey we give geometric interpretations of some standard results on boundary behaviour of holomorphic self-maps in the unit disc of ℂ and generalize them to holomorphic self-maps of some particular domains of ℂⁿ.
A Tauberian Theorem and Tangential Convergence for Bounded Harmonic Functions on Balls in ...n.
A uniqueness theorem of Cartan-Gutzmer type for holomorphic mappings in ℂⁿ
We continue our previous work on a problem of Janiec connected with a uniqueness theorem, of Cartan-Gutzmer type, for holomorphic mappings in ℂⁿ. To solve this problem we apply properties of (j;k)-symmetrical functions.
Algebraic tubular neighbourhoods I.
Algebraic tubular neighbourhoods II.
An explicit holomorphic map of bounded domains in Cn with C2-Boundary onto the poydisc.
Applications holomorphes de domaines disqués non bornés.
We give several extensions to unbounded domains of the following classical theorem of H. Cartan: A biholomorphism between two bounded complete circular domains of Cn which fixes the origin is a linear map. In our paper, pseudo-convexity plays a main role. Some precise study is done for the case of dimension two and the case where one of the domains is Cn.
Athe ...-Neumann Operator on the Unit Ball in Cn.
Automorphismes analytiques d'un domaine de Reinhardt borné d'un espace de Banach à base
Dans cet article, j’étudie le groupe des automorphismes analytiques d’un domaine de Reinhardt borné d’un espace de Banach complexe à base. Je montre que, dans certains cas, ce groupe est un groupe de Lie banachique réel et je donne une classification complète des domaines de Reinhardt bornés homogènes. Pour certains espaces de Banach, je montre que les seuls automorphismes analytiques de la boule-unité ouverte sont linéaires.