Obtainment of the norm in Bergman spaces.
On a class of composition operators on Bergman space.
On an Estimate of Axler and Shapiro.
On Bloch functions and normal functions.
On BMO-type characteristics for one class of holomorphic functions in a disk.
On completeness with respect to a Carathéodory-like metric
On cyclicity in weighted Dirichlet spaces.
On Dominating Sequences in the Unit Disc.
On generators in ideals of entire functions of finite order and type on the plane.
On harmonic conjugates with exponential mean growth
On linear functionals in Hardy-Orlicz spaces, I
On linear functionals in Hardy-Orlicz spaces, II
On linear functionals in Hardy-Orlicz spaces. III
On maximal and complete regions
On some classes of holomorphic vector functions
On some problems connected with diagonal map in some spaces of analytic functions
For any holomorphic function on the unit polydisk we consider its restriction to the diagonal, i.e., the function in the unit disc defined by , and prove that the diagonal map maps the space of the polydisk onto the space of the unit disk.
On the Analogue of Koebe's Theorem for Functions with Values in a Clifford Algebra.
On the characteristic properties of certain optimization problems in complex analysis
We shall be concerned in this paper with an optimization problem of the form: J(f) → min(max) subject to f ∈ 𝓕 where 𝓕 is some family of complex functions that are analytic in the unit disc. For this problem, the question about its characteristic properties is considered. The possibilities of applications of the results of general optimization theory to such a problem are also examined.
On the convolution of analytic functions.
On the isomorphic classification of weighted spaces of holomorphic functions