On Ergodic Properties of Inner Functions.
On essential cluster sets
On estimates of functionals in some classes of functions with positive real part
On estimating a fifth order functional for bounded univalent functions
On estimating some initial inverse coefficients for meromorphic univalent functions omitting a disc.
On Euler's differential methods for continued fractions.
On exceptional values of holomorphic mappings of Riemann surfaces
On extended eigenvalues and extended eigenvectors of truncated shift
In this paper we consider the truncated shift operator Su on the model space K2u := H2 θ uH2. We say that a complex number λ is an extended eigenvalue of Su if there exists a nonzero operator X, called extended eigenvector associated to λ, and satisfying the equation SuX = λXSu. We give a complete description of the set of extended eigenvectors of Su, in the case of u is a Blaschke product..
On extensions of the Laurents' theorem in the fractional calculus with applications to the generation of higer transcendental functions
On extensions of the Mittag-Leffler theorem
The classical Mittag-Leffler theorem on meromorphic functions is extended to the case of functions and hyperfunctions belonging to the kernels of linear partial differential operators with constant coefficients.
On extremal mappings in complex ellipsoids
Using a generalization of [Pol] we present a description of complex geodesics in arbitrary complex ellipsoids.
On extremal problems related to inverse balayage.
On Extreme Bloch Functions with Prescribed Critical Points.
On Extreme Points of Families of Analytic Functions with Values in a Convex Set.
On Fabry's gap theorem
By combining Turán’s proof of Fabry’s gap theorem with a gap theorem of P. Szüsz we obtain a gap theorem which is more general then both these theorems.
On factorizations of entire functions of bounded type.
On factorizing meromorphic functions.
On families of Cauchy transformations.
On families of counting functions of number fields and hyperbolic manifolds of dimensions two and three
On finding the largest root of a polynomial