Canonical homotopy operators for the complex in strictly pseudoconvex domains
Cauchy Kernels in Strictly Pseudokonvex Domains and an Application to a Mergelyan Type Approximation Problem.
Cauchy-Stieltjes integrals on strongly pseudoconvex domains
Closed Finitely Generated Ideals in Algebras of Holomorphic Functions and Smooth to the Boundary in Strictly Pseudoconvex Domains.
Commutation properties and Lipschitz estimates for the Bergman and Szegö projections.
Complément sur le noyau de Bergman
Complete Hartogs Domains in C2 have Regular Bergman and Szegö Projections.
Completeness, Reinhardt domains and the method of complex geodesics in the theory of invariant functions [Book]
Conical Fourier-Borel transformations for harmonic functionals on the Lie ball
Let L(z) be the Lie norm on and L*(z) the dual Lie norm. We denote by the space of complex harmonic functions on the open Lie ball and by the space of entire harmonic functions of exponential type (A,L*). A continuous linear functional on these spaces will be called a harmonic functional or an entire harmonic functional. We shall study the conical Fourier-Borel transformations on the spaces of harmonic functionals or entire harmonic functionals.
Construction of boundary invariants and the logarithmic singularity of the Bergman kernel.
Correction to the paper "Distortions of a bounded domain by holomorphic mappings".
Correction to the paper "H^2 spaces of generalized half-planes" (Studia Math. 44 (1972), pp. 379-388)
Corrigendum to: Holomorphic Morse inequalities on manifolds with boundary
A statement in the paper “Holomorphic Morse inequalities on manifolds with boundary” saying that the holomorphic Morse inequalities for an hermitian line bundle over are sharp as long as extends as semi-positive bundle over a Stein-filling is corrected, by adding certain assumptions. A more general situation is also treated.