Wandering triangles exist

Author:

Blokh Alexander,Oversteegen Lex

Publisher

Elsevier BV

Subject

General Mathematics

Reference10 articles.

1. An inequality for laminations, Julia sets and “growing trees”;Blokh;Ergodic Theory Dynamical Systems,2002

2. On dynamics of vertices of locally connected polynomial Julia sets;Blokh;Proc. Amer. Math. Soc.,2002

3. The iteration of cubic polynomials. Part I: The global topology of parameter space;Branner;Acta Math.,1988

4. Étude dynamique des polynômes complexes I;Douady;Publ. Math. Orsay,1984

5. Étude dynamique des polynômes complexes II;Douady;Publ. Math. Orsay,1985

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1. Laminational Models for Some Spaces of Polynomials of Any Degree;Memoirs of the American Mathematical Society;2020-05

2. Dynamical generation of parameter laminations;Dynamics: Topology and Numbers;2020

3. Escaping Endpoints Explode;Computational Methods and Function Theory;2016-07-05

4. An extended Fatou–Shishikura inequality and wandering branch continua for polynomials;Advances in Mathematics;2016-01

5. Wandering polygons and recurrent critical leaves;Ergodic Theory and Dynamical Systems;2006-11-28

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