A new characterisation of the Eremenko-Lyubich class
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Publication:464285
DOI10.1007/s11854-014-0014-9zbMath1307.30063arXiv1205.1976OpenAlexW2033140735MaRDI QIDQ464285
Publication date: 17 October 2014
Published in: Journal d'Analyse Mathématique (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1205.1976
Related Items (6)
Hyperbolic entire functions and the Eremenko-Lyubich class: Class \(\mathcal {B}\) or not class \(\mathcal {B}\)? ⋮ Transcendental singularities for a meromorphic function with logarithmic derivative of finite lower order ⋮ The Eremenko–Lyubich constant ⋮ Dynamic rays of bounded-type transcendental self-maps of the punctured plane ⋮ Dynamics in the Eremenko-Lyubich class ⋮ An entire function with no fixed points and no invariant Baker domains
Cites Work
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- Rigidity of escaping dynamics for transcendental entire functions
- Dynamic rays of bounded-type entire functions
- Asymptotic spots of entire and meromorphic functions
- Dynamical properties of some classes of entire functions
- Direct singularities and completely invariant domains of entire functions
- Complex dynamics
- Deficient values of derivatives of meromorphic functions in the class \(S\)
- On the singularities of the inverse to a meromorphic function of finite order
- Constructing entire functions by quasiconformal folding
- Rational deficient functions of derivatives of mappings in the classes \(S\) and \(B\)
- Value Distribution of Meromorphic Functions
- Dynamics of meromorphic functions with direct or logarithmic singularities
- Hausdorff dimensions of escaping sets of transcendental entire functions
- On a question of Eremenko concerning escaping components of entire functions
- Hyperbolic Dimension of Julia Sets of Meromorphic Maps with Logarithmic Tracts
- Iteration of a class of hyperbolic meromorphic functions
- Periodic Fatou Components of Meromorphic Functions
- The Hausdorff dimension of Julia sets of entire functions II
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