Rigidity for real polynomials
By Oleg Kozlovski, W. Shen, S. Strien. 2007
114 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/7cbedb375809b35d91e9c71a1b26510d653bedba
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
- Lasse Rempe
- Weiyuan Qiu
- Sebastian van Strien
- Yongcheng Yin
- M. Lyubich
- Oleg Kozlovski
- Artur Avila
- W. Shen
In Mathematical Physics
- Lasse Rempe
- Weiyuan Qiu
- Yongcheng Yin
- M. Lyubich
- Sebastian van Strien
- Artur Avila
- W. Shen
- Oleg Kozlovski
In Statistical and Nonlinear Physics
- Yongcheng Yin
- Weiyuan Qiu
- Sebastian van Strien
- Lasse Rempe
- Artur Avila
- Oleg Kozlovski
- M. Lyubich
- W. Shen
Citations in the corpus
- Combinatorial rigidity for unicritical polynomials (2005, result): “Rigidity Theorem has been recently proved in [ KSS ].”
- Local connectivity and quasi‐conformal rigidity of non‐renormalizable polynomials (2006, methodology): “Note that since we assume here the conclusion rather than the assumption of the Key Lemma from [7], the proof simplifies in a few places (for example in Lemma 6.”
- Proof of the Branner-Hubbard conjecture on Cantor Julia sets (2006, methodology): “The following lemma is a slight modification of Lemma 8.2 in [ 20 ], and the proof is very much the same.”
- Rigidity of escaping dynamics for transcendental entire functions (2006, result): “S]. In [RvS2], our results are used, together with work of Kozlovski, Shen and van Strien [ KSS1 , KSS2] to establish density of hyperbolicity in certain families of real transcendental entire functions (including the real cosine family asin(z) + bcos(z), a, b ∈ R).”