Spiders' webs in the punctured plane
DOI10.5186/aasfm.2020.4528zbMath1442.37062arXiv1901.05276OpenAlexW3000873567MaRDI QIDQ5107648
David Martí-Pete, Vasiliki Evdoridou, David J. Sixsmith
Publication date: 28 April 2020
Published in: Annales Academiae Scientiarum Fennicae Mathematica (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1901.05276
Functional equations in the complex plane, iteration and composition of analytic functions of one complex variable (30D05) Dynamics of complex polynomials, rational maps, entire and meromorphic functions; Fatou and Julia sets (37F10) Holomorphic families of dynamical systems; holomorphic motions; semigroups of holomorphic maps (37F44)
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Cites Work
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- Baker's conjecture and Eremenko's conjecture for functions with negative zeros
- Dynamic rays of bounded-type transcendental self-maps of the punctured plane
- Deformation of entire functions with Baker domains
- Functions of small growth with no unbounded Fatou components
- Singularities in Baker domains.
- On the connectivity of the escaping set in the punctured plane
- Fatou’s web
- Spiders’ webs and locally connected Julia sets of transcendental entire functions
- Slow escaping points of meromorphic functions
- Wandering Domains in the Iteration of Entire Functions
- Entire functions for which the escaping set is a spider's web
- The Topology of the Set of Non-Escaping Endpoints
- Wandering domains for maps of the punctured plane
- Iteration of meromorphic functions
- Analytic self-maps of the punctured plane
- Non-escaping endpoints do not explode
- The escaping set of transcendental self-maps of the punctured plane
- Fast escaping points of entire functions
- On the Julia set of analytic self-maps of the punctured plane
- On the Iteration of analytic functions .
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