Invariant Radon measures on measured lamination space

Abstract

Let S be a non-exceptional oriented surface of finite type. We classify all Radon measures on the space of measured geodesic laminations for S which are invariant under the mapping class group.

Writing improved. 41 pages, 1 figure

References in corpus (4)

• A characterization of short curves of a Teichmueller geodesic
• Train tracks and the Gromov boundary of the complex of curves
• Word hyperbolic extensions of surface groups
• Bernoulli measures for the Teichmueller flow

Cited by in corpus (3)

• Geodesics Currents and Counting Problems
• Dynamics of the Teichmueller flow on compact invariant sets
• Bowen's construction for the Teichmueller flow