Regulated domains and Bergman type projections.
Remark on paper of M. Von Renteln "Finitely generated ideals in B-Algebra H∞".
Representing measures for the disc algebra and for the ball algebra
We consider the set of representing measures at 0 for the disc and the ball algebra. The structure of the extreme elements of these sets is investigated. We give particular attention to representing measures for the 2-ball algebra which arise by lifting representing measures for the disc algebra.
Reproducing kernels and contractive divisors in Bergman spaces
Ring homomorphisms on H(G).
R(X) as a Dirichlet Algebra and Representation of Orthogonal Measures by Differentials.
Sets in which the Besov norm in attained.
Singularities of analytic functions in a differential ring
Smoothness properties of functions in at certain boundary points.
Sobre Ciertos Espacios De Funciones Holo Morfas Y Sus Aplicaciones, II.
Some conditions on Douglas algebras that imply the invariance of the minimal envelope map.
Some Hölder-logarithmic estimates on Hardy-Sobolev spaces
We prove some optimal estimates of Hölder-logarithmic type in the Hardy-Sobolev spaces , where , and is either the open unit disk or the annular domain , of the complex space . More precisely, we study the behavior on the interior of of any function belonging to the unit ball of the Hardy-Sobolev spaces from its behavior on any open connected subset of the boundary of with respect to the -norm. Our results can be viewed as an improvement and generalization of those established...
Some properties of composition operators on the Dirichlet space.
Some remarks on the space .
Spaces of analytic functions
Strict continuous homomorphisms on spaces of bounded holomorphic functions.
Let HE∞ be the space of all bounded holomorphic functions on the unit ball of the Banach space E. In this note we study the algebra homomorphisms on HE∞ which are strict continuous.
Sur l’espace
Sur un problème de W. Rudin concernant les fonctions holomorphes et borneés
The algebra of bounded analytic functions on a Riemann surface.
The angular distribution of mass by Bergman functions.
Let D = {z: |z| < 1} be the unit disk in the complex plane and denote by dA two-dimensional Lebesgue measure on D. For ε > 0 we define Σε = {z: |arg z| < ε}. We prove that for every ε > 0 there exists a δ > 0 such that if f is analytic, univalent and area-integrable on D, and f(0) = 0 thenThis problem arose in connection with a characterization by Hamilton, Reich and Strebel of extremal dilatation for quasiconformal homeomorphisms of D.