A C2-estimate for solutions of complex Monge-Ampère equations.
A characterization of totally real generic submanifolds of strictly pseudoconvex boundaries in Cn admitting a local foliation by interpolation submanifolds.
A Construction of Normal Forms for Weakly Pseudoconvex CR Manifolds in ...2.
A Criterion for the Neumann Type Problem over a Differential Complex on a Strongly Pseudo Convex Domain.
A differential geometric characterization of invariant domains of holomorphy
Let be a complex reductive group. We give a description both of domains and plurisubharmonic functions, which are invariant by the compact group, , acting on by (right) translation. This is done in terms of curvature of the associated Riemannian symmetric space . Such an invariant domain with a smooth boundary is Stein if and only if the corresponding domain is geodesically convex and the sectional curvature of its boundary fulfills the condition . The term is explicitly computable...
A Generalisation of a Theorem of Fornaess-Sibony.
A generalized complex Hopf Lemma and its applications to CR mappings.
A Levi Problem on Two-Dimensional Complex Manifolds.
A link between and analytic solvability for P.D.E. with constant coefficients
A Note on the kernel of the ...-Neumann operator on strongly pseudoconvex domains.
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 precise result on the boundary regularity of biholomorphic mappings (Erratum).
A Precise Result on the Boundary Regularity of Biholomorphic Mappings.
A Pseudo-convex Domain not Admitting a Holomorphic Support Function.
A pseudoconvex domain with bounded solutions for ..., but not admitting ...-estimates.
A pseudoconvex-pseudoconcave generalization of Grauert's direct image theorem
A Reflection Principle for Proper Holomorphic Mappings and Geometric Invariants.
A Reflection Principle for Proper Holomorphic Mappings of Strongly Pseudoconvex Domains and Applications.
A remark on semiglobal existence for
A remark on the uniform extendability of the Bergman kernel function.