Asymptotic expansion of the Bergman kernel for weakly pseudoconvex tube domains in
Asymptotic Morse inequalities for pseudoconcave manifolds
Banach space properties of strongly tight uniform algebras
We use the work of J. Bourgain to show that some uniform algebras of analytic functions have certain Banach space properties. If X is a Banach space, we say X is strongif X and X* have the Dunford-Pettis property, X has the Pełczyński property, and X* is weakly sequentially complete. Bourgain has shown that the ball-algebras and the polydisk-algebras are strong Banach spaces. Using Bourgain’s methods, Cima and Timoney have shown that if K is a compact planar set and A is R(K) or A(K), then A and...
Behaviour at the boundary of the complex Monge-Ampère equation
Bemerkungen zur Deformationstheorie nichtrationaler Singularitäten.
Biholomorphic invariants related to the Bergman functions [Book]
Boundary Behavior of Proper Holomorphic Correspondences.
Boundary behaviour of invariant distances and complex geodesics
In questa Nota viene studiato il comportamento al bordo delle distanze di Carathéodory e Kobayashi in domini fortemente pseudoconvessi di classe . Come applicazione si dimostra che ogni geodetica complessa in tali domini è estendibile al bordo di classe .
Boundary Regularity of Proper Holomorphic Mappings.
B-regularity of certain domains in ℂⁿ
We study the B-regularity of some classes of domains in ℂⁿ. The results include a complete characterization of B-regularity in the class of Reinhardt domains, we also give some sufficient conditions for Hartogs domains to be B-regular. The last result yields sufficient conditions for preservation of B-regularity under holomorphic mappings.
-estimates for the Cauchy-Riemann equations on certain weakly pseudoconvex domains
Cartan-Thullen theorem for domains spread over ...-spaces.
Cauchy Kernels in Strictly Pseudokonvex Domains and an Application to a Mergelyan Type Approximation Problem.
Cauchy-Stieltjes integrals on strongly pseudoconvex domains
Characterization of Global Peak Sets for Aoo (D).
Characterization of the Unit Ball in Cn by Its Automorphism Group.
Ck-Regularity for the ?-equation on Strictly Pseudoconvex Domains with Piecewise Smooth Boundaries.
Classes de Nevanlinna sur une intersection d'ouverts strictement pseudoconvexes.
On a finite intersection of strictly pseudoconvex domains we define two kinds of natural Nevanlinna classes in order to take the growth of the functions near the sides or the edges into account. We give a sufficient Blaschke type condition on an analytic set for being the zero set of a function in a given Nevanlinna class. On the other hand we show that the usual Blaschke condition is not necessary here.
Closed Finitely Generated Ideals in Algebras of Holomorphic Functions and Smooth to the Boundary in Strictly Pseudoconvex Domains.
Cohomologically complete and pseudoconvex domains.