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- W2804499963 abstract "For a compact surface $X_0$, Thurston introduced a compactification of its Teichmuller space $mathcal T(X_0)$ by completing it with a boundary $mathcal{PML}(X_0)$ consisting of projective measured geodesic laminations. We introduce a similar bordification for the Teichmuller space $mathcal T(X_0)$ of a noncompact Riemann surface $X_0$, using the technical tool of geodesic currents. The lack of compactness requires the introduction of certain uniformity conditions which were unnecessary for compact surfaces. A technical step, providing a convergence result for earthquake paths in $mathcal T(X_0)$, may be of independent interest." @default.
- W2804499963 created "2018-06-01" @default.
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- W2804499963 date "2018-05-15" @default.
- W2804499963 modified "2023-09-27" @default.
- W2804499963 title "A Thurston boundary for infinite-dimensional Teichmuller spaces" @default.
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