Deforming hyperbolic hexagons with applications to the arc and the Thurston metrics on Teichmüller spaces
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s00605-017-1023-4.pdf
Reference10 articles.
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2. Alessandrini, D., Liu, L., Papadopoulos, A., Su, W.: The horofunction compactification of the arc metric on Teichmüller space. Topology Appl. 208, 160–191 (2016)
3. Alessandrini, D., Disarlo, V.: Generalized stretch lines for surfaces with boundary (in preparation)
4. Fenchel, W.: Elementary geometry in hyperbolic space. De Gruyter Studies in Mathematics, vol. 11. Walter de Gruyter & Co., Berlin (1989)
5. Liu, L., Papadopoulos, A., Su, W., Théret, G.: On length spectrum metrics and weak metrics on Teichmüller spaces of surfaces with boundary. Ann. Acad. Sci. Fenn., Math. 35(1), 255–274 (2010)
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1. Local rigidity of the Teichmüller space with the Thurston metric;Science China Mathematics;2023-01-18
2. Generalizing Stretch Lines for Surfaces with Boundary;International Mathematics Research Notices;2021-09-08
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