Tangential characterizations of BMOA on strictly pseudoconvex domains.
The Automorphism Groups of Strongly Pseudoconvex Domains.
The Bergman kernel on certain weakly pseudoconvex domains.
The Bergman Kernel on Uniformly Extendable Pseudoconvex Domains.
The Bergman projection on harmonic functions
The Bergmann Kernel and Biholomorphic Mappings of Pseudokonvex Domains.
The Carathéodory distance in strongly pseudoconvex domains.
The equation the intersection of pseudoconvex domains
Viene studiata l'equazione per le forme regolari sulla chiusura dell'intersezione di domini pseudoconvessi. Si costruisce un operatore soluzione in forma integrale e sotto ipotesi opportune si ottengono stime della soluzione nelle norme .
The Hölder continuity of the Bergman projection and proper holomorphic mappings
The Intersection of the Closures of Two Disjoint Strongly Pseudoconvex Domains.
The Levi problem for cohomology classes
In this paper we extend to complex spaces and coherent analytic sheaves some results of Andreotti and Norguet concerning the extension of cohomology classes.
The Levi problem for domains spread over locally convex spaces with a finite dimensional Schauder decomposition
It is proved that the Levi problem for certain locally convex Hausdorff spaces over with a finite dimensional Schauder decomposition (for example for Fréchet or Silva spaces with a Schauder basis) the Levi problem has a solution, i.e. every pseudoconvex domain spread over is a domain of existence of an analytic function. It is also shown that a pseudoconvex domain spread over a Fréchet space or a Silva space with a finite dimensional Schauder decomposition is holomorphically convex and satisfies...
The Levi problem in non-locally convex seperable topological vector spaces.
The Levi problem on projective manifolds.
The Levi Problem on Pseudoconvex Manifolds Which are not Strongly Pseudoconvex.
The local boundary regularity of the solution of the -equation
The Mergelyan Property for Weakly Pseudoconvex Domains.
The New Estimate for the Subbundles Ej and Its Application to the Deformation of the Boundaries of Strongly Pseudo Convex Domains.
The New Neumann Operator Associated with Deformations of Strongly Pseudo Convex Domains and Its Application to Deformation Theory.
The Partial Legendre Transformation for Plurisubharmonic Functions.