Convergence groups and semiconjugacy

DOI10.1017/etds.2014.96zbMath1418.37072arXiv1404.2829OpenAlexW2963319590MaRDI QIDQ2813947

Daniel Monclair

Publication date: 17 June 2016

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

Full work available at URL: https://arxiv.org/abs/1404.2829

zbMATH Keywords

conjugacyAnosov flowscircle diffeomorphismsLorentz surfaces

Mathematics Subject Classification ID

Dynamical systems involving maps of the circle (37E10) Topological and differentiable equivalence, conjugacy, moduli, classification of dynamical systems (37C15) Dynamical systems involving homeomorphisms and diffeomorphisms of planes and surfaces (37E30)

Related Items (2)

Isometries of Lorentz surfaces and convergence groups ⋮ Lyapounov functions of closed cone fields: from Conley theory to time functions

Cites Work

• Flots d'Anosov sur les variétés graphées au sens de Waldhausen. (Anosov flows on graph manifolds in the sense of Waldhausen.)
• Sur la conjugaison différentiable des difféomorphismes du cercle à des rotations. (On smooth conjugacy of diffeomorphisms of the circle with rotations)
• Deformations of Anosov flows and of Fuchsian groups
• Differentiable rigidity of Fuchsian groups
• Convergence groups and Seifert fibered 3-manifolds
• Some remarks on foliated \(S^ 1\) bundles
• Contact Anosov flows on hyperbolic 3-manifolds
• Differentiability, rigidity and Godbillon-Vey classes for Anosov flows
• Homology properties of Y-systems
• Flots d'Anosov dont les feuilletages stables sont différentiables
• Matrix representations and the Teichmüller space of the twice punctured torus
• Plane affine geometry and Anosov flows
• Caractérisation des flots d' Anosov en dimension 3 par leurs feuilletages faibles
• Finitely Generated Kleinian Groups
• Automorphic Forms and Poincare Series for Infinitely Generated Fuchsian Groups
• Stable manifolds for hyperbolic sets
• Convergence groups are Fuchsian groups

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