Uniformly quasiregular mappings of Lattès type
From MaRDI portal
Publication:4373813
DOI10.1090/S1088-4173-97-00013-1zbMath0897.30008OpenAlexW1931241291MaRDI QIDQ4373813
Publication date: 21 January 1998
Published in: Conformal Geometry and Dynamics of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/s1088-4173-97-00013-1
Quasiconformal mappings in (mathbb{R}^n), other generalizations (30C65) Dynamical systems over complex numbers (37F99)
Related Items
The Hilbert-Smith conjecture for quasiconformal actions ⋮ Iteration of quasiregular tangent functions in three dimensions ⋮ Uniformly quasiregular maps with toroidal Julia sets ⋮ Obstructions for automorphic quasiregular maps and Lattès-type uniformly quasiregular maps ⋮ Permutable quasiregular maps ⋮ Iteration of quasiregular mappings ⋮ Genus 2 Cantor sets ⋮ Lattès-type mappings on compact manifolds ⋮ The maximum modulus set of a quasiregular map ⋮ On uniformly disconnected Julia sets ⋮ Quasiregular semigroups with examples ⋮ Branch sets of uniformly quasiregular maps ⋮ Fatou–Julia theory for non-uniformly quasiregular maps ⋮ Strongly automorphic mappings and Julia sets of uniformly quasiregular mappings ⋮ Uniformly quasiregular maps on the compactified Heisenberg group ⋮ Julia sets and wild Cantor sets ⋮ Extending rational maps ⋮ A complete realization of the orbits of generalized derivatives of quasiregular mappings ⋮ Rigidity in holomorphic and quasiregular dynamics ⋮ Quasiregular dynamics on the n-sphere ⋮ The existence of quasimeromorphic mappings in dimension 3 ⋮ Quasiregular analogues of critically finite rational functions with parabolic orbifold ⋮ Julia sets of uniformly quasiregular mappings are uniformly perfect ⋮ Entropy in uniformly quasiregular dynamics ⋮ On quasiregular linearizers
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On quasiconformal groups
- Quasiconformal extension from dimension n to n+1
- Periodic quasimeromorphic mappings in \(R^n\)
- A proof of Thurston's topological characterization of rational functions
- The Hausdorff dimension of the branch set of a quasiregular mapping