cat(0) cube complexes 1finite curve attractor conjecture 1measured foliations 1rational map dynamics 1teichmüller space 1
From the 1 of 3 linked papers with an AI index.
3 papers
math.DS2026
Puncture-Forgetting Maps for Measured Foliations and Applications in Teichmüller Space and Complex Dynamics
Jeremy Kahn, Insung Park
The paper defines puncture‑forgetting maps for measured foliations, studies their connections to mapping class groups, Teichmüller spaces, and CAT(0) cube complexes, and applies th…
math.DS2026
Julia sets with Ahlfors-regular conformal dimension one
Insung Park
For a post-critically finite hyperbolic rational map , we show that its Julia set has Ahlfors-regular conformal dimension one if and only if is a crochet map…
math.DS2025
Polynomials with core entropy zero
Yusheng Luo, Insung Park
This paper studies polynomials with core entropy zero. We give several characterizations of polynomials with core entropy zero. In particular, we show that a degree d post-critical…