The metric space of geodesic laminations on a surface. I

DOI10.2140/gt.2004.8.539zbMath1063.57019arXivmath/0308267OpenAlexW3099740033MaRDI QIDQ1882825

Xiaodong Zhu, Francis Bonahon

Publication date: 1 October 2004

Published in: Geometry \& Topology (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0308267

zbMATH Keywords

geodesic laminationsimple closed curve

Mathematics Subject Classification ID

General low-dimensional topology (57M99) Flows on surfaces (37E35)

Related Items

Dynamical Systems with Nontrivially Recurrent Invariant Manifolds, Continuous dependence of geodesic frames in the Hausdorff metric, Hamiltonian flows for pseudo-Anosov mapping classes, On the topology of ending lamination space, Almost filling laminations and the connectivity of ending lamination space, Geometry of the mapping class groups. I: Boundary amenability, Topological laminations on surfaces, Lamination languages

Cites Work

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• The geometry of Teichmüller space via geodesic currents
• Bouts des variétés hyperboliques de dimension 3. (Ends of hyperbolic 3-dimensional manifolds)
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• Geometry of the complex of curves. I: Hyperbolicity
• Transverse Hölder distributions for geodesic laminations
• Examples of Poincare Duality Groups
• On the geometry and dynamics of diffeomorphisms of surfaces
• Combinatorics of Train Tracks. (AM-125)
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