The set of uniquely ergodic interval exchange transformations is path-connected

DOI10.1017/etds.2017.34zbMath1415.37053arXiv1405.0767OpenAlexW2706554881MaRDI QIDQ4645899

Jon Chaika, Sebastian W. Hensel

Publication date: 11 January 2019

Published in: Ergodic Theory and Dynamical Systems (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1405.0767

zbMATH Keywords

interval exchange transformationsRauzy inductionRauzy matrix

Mathematics Subject Classification ID

Related Items (1)

Connectivity of the Gromov boundary of the free factor complex

Cites Work

• Unnamed Item
• On the topology of ending lamination space
• Connectivity of the space of ending laminations
• Almost filling laminations and the connectivity of ending lamination space
• Gauss measures for transformations on the space of interval exchange maps
• Interval exchange transformations and measured foliations
• Hausdorff dimension of sets of nonergodic measured foliations
• Hyperbolic spaces in Teichmüller spaces
• Cardinality of Rauzy classes
• Ergodic theory of interval exchange maps
• The ending lamination space of the five-punctured sphere is the Nöbeling curve
• APPROXIMATIONS IN ERGODIC THEORY
• Interval exchange transformations
• Interval exchange transformations

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