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On Gakhov’s radius for some classes of functions
Aksent’ev L., Akhmetova A.
© 2015, Pleiades Publishing, Ltd. We introduce Gakhov’s radius as the radius of the largest circle
On mappings related to the gradient of the conformal radius
Aksent'ev L., Akhmetova A.
We establish a criterion for the gradient ∇R(D, z) of the conformal radius of a convex domain D
On Gakhov’s radius for some classes of functions
Aksent’ev L., Akhmetova A.
© 2015, Pleiades Publishing, Ltd. We introduce Gakhov’s radius as the radius of the largest circle
On mappings related to the gradient of the conformal radius
Aksent'ev L., Akhmetova A.
We establish a criterion for the gradient ∇R(D, z) of the conformal radius of a convex domain D
On the Inner Radius for Multiply Connected Domains
Казанцев Андрей Витальевич, Киндер Михаил Иванович
On the Inner Radius for Multiply Connected Domains
Uniqueness of the Critical Point of the Conformal Radius: “Method of Déjà vu”
Kazantsev A., Kinder M.
of the conformal radius (hyperbolic derivative) to be unique where the mapping function is holomorphic and locally
On extrema of the Mityuk radius for doubly connected domains
Kazantsev Andrei Vitalievich, Kinder Mihail Ivanovich
We study extrema of the Mityuk radius depending on the choice of the canonical domain. Turning
Bohr Inequalities in Some Classes of Analytic Functions
Ismagilov A.A., Kayumova A.V., Kayumov I.R., Ponnusamy S.
inequality. An exact estimate in the strong Bohr inequality is obtained and the Bohr–Rogosinski radius for a
Bohr–Rogosinski Inequalities for Bounded Analytic Functions
Alkhaleefah S.A., Kayumov I.R., Ponnusamy S.
for the harmonic mappings of the form (Formula presented.), where the analytic part (Formula presented.) is bounded
Strict superharmonicity of Mityuk’s function for countably connected domains of simple structure
Elizarov A., Kazantsev A., Kinder M.
inner mapping (conformal) radius

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