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A proof of the Livingston conjecture) these functions will be called concave univalent functions with pole p and the family of these functions

On a problem of Polya and Szegö in the plane, where the Riemann mapping function f satisfies the well-known Nehari univalence criterion. Our

Uniformization of one-parametric families of complex tori© 2017, Allerton Press, Inc. We suggest an approximate method to find an elliptic function

On the Coefficients of Quasiconformality for Convex FunctionsLet f be holomorpic and univalent in the unit disc E and f(E) be convex. We consider the conformal

Starlike cases of the generalized goodman conjectureWe consider functions f that are meromorphic and univalent in the unit disc D with a simple pole

Sufficient conditions for the univalence of quasiconformal mappings estimation of f(z2)-f(z1), we obtain sufficient conditions for the univalence of continuously differentiable

Avkhadiev–Becker type p-valence conditions for harmonic mappings of a disc univalent harmonic mappings defined in the unit disc.

A proof of the Livingston conjecture) these functions will be called concave univalent functions with pole p and the family of these functions

On the Analytic Part of Univalent Harmonic Mappings of univalent harmonic mappings so that it is in Hpspaces for 0 < p< 1 / 3.

Conformal mappings of circular domains on finitely-connected non-smirnov type domains-Smirnov type domains. By means of the functions in the Zygmund class, we obtain the conditions for the global

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