Remarks on iterated cubic maps
John W. Milnor
Abstract
This note will discuss the dynamics of iterated cubic maps from the real or complex line to itself, and will describe the geography of the parameter space for such maps. It is a rough survey with few precise statements or proofs, and depends strongly on work by Douady, Hubbard, Branner and Rees.
Create a lesson
Related papers
Abelian maximal pattern complexity and extremal words
Qingcheng Zeng, Yumei Xue, Cheng Zeng
Observable Lyapunov Exponents for Globally Coupled Maps in the Mean-Field Limit
Masood Ahmad, Matteo Tanzi
Entropy and complexity in a strong orbit equivalence class via pseudo-Toeplitz subshifts
Paulina Cecchi-Bernales, Sebastián Donoso
A strict amplitude lower bound for the van der Pol equation and extensions to symmetric Liénard systems
Changjian Liu, Ziwei Zhuang
A note on bistability of a two-gene competitive system
Eduardo D. Sontag
Twisted Patterson-Sullivan densities on nilpotent covers for Anosov subgroups
Krishnendu Gongopadhyay, Neelanjan Mondal