Splittings of surfaces

DOI10.1090/S0273-0979-1990-15907-5zbMath0708.30044MaRDI QIDQ3490256

Richard K. Skora

Publication date: 1990

Published in: Bulletin of the American Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

train trackmeasured lamination\({\mathbb{R}}\)-tree

Mathematics Subject Classification ID

Geometric group theory (20F65) Ideal boundary theory for Riemann surfaces (30F25) Discrete subgroups of Lie groups (22E40) Teichmüller theory for Riemann surfaces (30F60)

Related Items (12)

Groups Acting onR-Trees ⋮ Λ-trees and their applications ⋮ Groups Acting onR-Trees ⋮ Heegaard splittings and pseudo-Anosov maps ⋮ Groups acting freely on R-trees ⋮ Non-realizability and ending laminations: proof of the density conjecture ⋮ The rank of actions on ${R}$-trees ⋮ Circle Maps, Measured Laminations, and Free Group Actions on IR-trees ⋮ Splittings of Surfaces ⋮ Pleating of hyperbolic 3-manifolds ⋮ Axes in outer space ⋮ Local topology in deformation spaces of hyperbolic 3-manifolds. II.

Cites Work

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• Geometric actions of surface groups on \(\Lambda\)-trees
• Dendrology of groups in low \({\mathbb{Q}}\)-ranks
• Valuations, trees, and degenerations of hyperbolic structures. I
• Group actions on trees and the compactification of the space of classes of SO(n,1)-representations
• Measured lamination spaces for surfaces, from the topological viewpoint
• Relative growth rates of closed geodesics on a surface under varying hyperbolic structures
• Group Actions On R-Trees
• Combinatorics of Train Tracks. (AM-125)

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