Rips induction: index of the dual lamination of an \(\mathbb R\)-tree.

DOI10.4171/GGD/218zbMath1336.20033arXiv1002.0972OpenAlexW3122849838MaRDI QIDQ2016095

Arnaud Hilion, Thierry Coulbois

Publication date: 19 June 2014

Published in: Groups, Geometry, and Dynamics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1002.0972

zbMATH Keywords

\(\mathbb R\)-treesouter spacedual laminationRips induction

Mathematics Subject Classification ID

Geometric group theory (20F65) Free nonabelian groups (20E05) Groups acting on trees (20E08)

Related Items (12)

Uniform fellow traveling between surgery paths in the sphere graph ⋮ A train track directed random walk on Out(F_r) ⋮ Construction of the compact core of a real tree by tree substitution ⋮ Graph towers, laminations and their invariant measures ⋮ Cannon-Thurston maps for hyperbolic free group extensions ⋮ Cannon-Thurston fibers for iwip automorphisms of FN ⋮ Algebraic laminations for free products and arational trees ⋮ Conical limit points and the Cannon-Thurston map ⋮ Ergodic currents dual to a real tree ⋮ The visual boundary of hyperbolic free-by-cyclic groups ⋮ Ideal Whitehead graphs in \(\mathrm{Out}(F_r)\). II: The complete graph in each rank ⋮ Indecomposable \(F_N\)-trees and minimal laminations.

Cites Work

• Stable actions of groups on real trees

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