A uniformly quasiconformal group not isomorphic to a Möbius group.
A uniqueness theorem of Cartan-Gutzmer type for holomorphic mappings in ℂⁿ
We continue our previous work on a problem of Janiec connected with a uniqueness theorem, of Cartan-Gutzmer type, for holomorphic mappings in ℂⁿ. To solve this problem we apply properties of (j;k)-symmetrical functions.
A univalence criterion for meromorphic functions
A sufficient univalence condition for meromorphic functions is given
A univalence preserving integral operator.
A variational method for a class of odd functions in an annulus
A variational method for univalent functions connected with antigraphy
The paper is devoted to a class of functions analytic and univalent in the unit disk that are connected with an antigraphy . Variational formulas and Grunsky inequalities are derived. As an application there are given some estimations in the considered class of functions.
Abelian coverings, Poincaré exponent of convergence and holomorphic deformations.
Abelian nondiscrete convergence groups in the plane.
About a conjecture of F. W. Gehring on the boundary correspondence by quasi-conformal mappings
About a differential inequality.
About an integral operator preserving meromorphic starlike functions.
About some convex functions with negative coefficients.
About the generating function of a left bounded integer-valued random variable
We give a relation between the sign of the mean of an integer-valued, left bounded, random variable and the number of zeros of inside the unit disk, where is the generating function of , under some mild conditions
Absolute Cesaro Summability and Absolute Convergence for Starlike Univalent Functions.
Accumulation constants of iterated function systems with Bloch target domains.
Action of Möbius Transformations on Homeomorphisms: Stability and Rigidity.
AC-устранимость, хаусдорфова размерность и свойство.
Admissible functions for the Dirichlet space
Zero sets and uniqueness sets of the classical Dirichlet space are not completely characterized yet. We define the concept of admissible functions for the Dirichlet space and then apply them to obtain a new class of zero sets for . Then we discuss the relation between the zero sets of and those of .
Admissible variations and the local maximum theorems for pairs of vector functions and for generalized Bieberbach-Eilenberg, bounded and Grunsky-Shah functions
Ahlfors theorems for differential forms.