Almost locally univalent functions

DOI10.1007/BF01303197zbMath0331.30015OpenAlexW2014091052MaRDI QIDQ1227830

Shinji Yamashita

Publication date: 1976

Published in: Monatshefte für Mathematik (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/177756

Mathematics Subject Classification ID

Entire functions of one complex variable (general theory) (30D20) General theory of univalent and multivalent functions of one complex variable (30C55)

Related Items (16)

On certain families of analytic functions in the Hornich space ⋮ Norm of the pre-Schwarzian derivative, Bloch's constant and coefficient bounds in some classes of harmonic mappings ⋮ Uniform local univalence and hyperbolic distortion ⋮ Unnamed Item ⋮ Schwarzian norm estimate for functions in Robertson class ⋮ Pre-Schwarzian norm estimates for the class of Janowski starlike functions ⋮ ON CERTAIN CLOSE-TO-CONVEX FUNCTIONS ⋮ On the pre-Schwarzian norm of certain logharmonic mappings ⋮ Growth and coefficient estimates for uniformly locally univalent functions on the unit disk. ⋮ Unnamed Item ⋮ Geometric properties of nonlinear integral transforms of certain analytic functions ⋮ Mapping properties of nonlinear integral operators and pre-Schwarzian derivatives ⋮ Banach spaces of locally schlicht functions with the Hornich operations ⋮ Uniformly locally univalent harmonic mappings ⋮ Bohr phenomenon for locally univalent functions and logarithmic power series ⋮ Univalent analytic functions and the Poincaré metric

Cites Work

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• Boundary behaviour and normal meromorphic functions
• The derivative of a holomorphic function in the disk
• Non-normal sums and products of unbounded normal functions
• Ein Banachraum analytischer Funktionen in Zusammenhang mit den schlichten Funktionen
• Singular measures and domains not of Smirnov type
• Linear spaces and linear-invariant families of locally univalent analytic functions
• A Non-Normal Locally Uniformly Univalent Function
• On the starshaped mapping by an analytic function
• On Bloch Functions
• On Normal Functions†

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