Lengths spectrum of hyperelliptic components
From MaRDI portal
Publication:2124245
DOI10.4171/JEMS/1150MaRDI QIDQ2124245
Corentin Boissy, Erwan Lanneau
Publication date: 19 April 2022
Published in: Journal of the European Mathematical Society (JEMS) (Search for Journal in Brave)
Moduli of Riemann surfaces, Teichmüller theory (complex-analytic aspects in several variables) (32G15) Teichmüller theory for Riemann surfaces (30F60) Dynamical systems of geometric origin and hyperbolicity (geodesic and horocycle flows, etc.) (37D40) Teichmüller theory; moduli spaces of holomorphic dynamical systems (37F34)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Pseudo-Anosov homeomorphisms on translation surfaces in hyperelliptic components have large entropy
- On the minimum dilatation of pseudo-Anosov homeromorphisms on surfaces of small genus
- Small dilatation mapping classes coming from the simplest hyperbolic braid
- Gauss measures for transformations on the space of interval exchange maps
- Connected components of the moduli spaces of Abelian differentials with prescribed singularities
- \(\mathrm{GL}_2\mathbb{R}\) orbit closures in hyperelliptic components of strata
- Polynomial invariants for fibered 3-manifolds and Teichmüller geodesics for foliations
- Ideal triangulations of pseudo-Anosov mapping tori
- Échanges d'intervalles et transformations induites
- Pseudo-Anosov stretch factors and homology of mapping tori
- Bounds on Least Dilatations
- The lower central series and pseudo-Anosov dilatations
- Simplicial systems for interval exchange maps and measured foliations
- Entropy and the clique polynomial
- The cohomological equation for Roth-type interval exchange maps
- Dynamics and geometry of the Rauzy–Veech induction for quadratic differentials
- Decay of correlations for the Rauzy-Veech-Zorich induction map on the space of interval exchange transformations and the central limit theorem for the Teichmüller flow on the moduli space of Abelian differentials
This page was built for publication: Lengths spectrum of hyperelliptic components
