Is a typical bi-Perron algebraic unit a pseudo-Anosov dilatation?
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Publication:4968738
DOI10.1017/etds.2017.109zbMath1417.37118arXiv1612.03084OpenAlexW2768723028MaRDI QIDQ4968738
Ahmad Rafiqi, Chenxi Wu, Hyungryul Baik
Publication date: 9 July 2019
Published in: Ergodic Theory and Dynamical Systems (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1612.03084
Uniformly hyperbolic systems (expanding, Anosov, Axiom A, etc.) (37D20) Dynamical systems of geometric origin and hyperbolicity (geodesic and horocycle flows, etc.) (37D40)
Related Items (2)
On translation lengths of Anosov maps on the curve graph of the torus ⋮ On the surjectivity of the symplectic representation of the mapping class group
Cites Work
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- On the minimum dilatation of pseudo-Anosov homeromorphisms on surfaces of small genus
- On the minimum dilatation of braids on punctured discs
- Counting closed geodesics in moduli space
- Small dilatation mapping classes coming from the simplest hyperbolic braid
- Pseudo-Anosov mapping classes not arising from Penner's construction
- The Teichmüller geodesic flow
- Interval exchange transformations and measured foliations
- Counting closed geodesics in strata
- Unimodal generalized pseudo-Anosov maps
- On groups generated by two positive multi-twists: Teichmüller curves and Lehmer's number
- Bowen's construction for the Teichmüller flow
- Constructing pseudo-Anosov maps with given dilatations
- Entropy in Dimension One
- A Construction of Pseudo-Anosov Homeomorphisms
- Growth rate of surface homeomorphisms and flow equivalence
- On the geometry and dynamics of diffeomorphisms of surfaces
- Typical properties of periodic Teichmüller geodesics: Lyapunov exponents
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