Length spectrum characterization of asymptotic Teichmüller space
Author:
Funder
PSC-CUNY awards
CONACyT posdoctoral fellowship
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/article/10.1007/s00605-018-1176-9/fulltext.html
Reference16 articles.
1. Abikoff, W.: The real analytic theory of Teichmüller space. Lecture Notes in Math 820, Springer, Berlin (1980)
2. Alessandrini, D., Liu, L., Papadopoulos, A., Su, W.: On Fenchel–Nielsen coordinates on Teichmüller spaces of surfaces of infinte type. Ann. Acad. Sci. Fenn. Math. 36, 621–659 (2011)
3. Alessandrini, D., Liu, L., Papadopoulos, A., Su, W.: On local comparison between various metrics on Teichmüller spaces. Geom. Dedic. 157, 91–110 (2012)
4. Alessandrini, D., Liu, L., Papadopoulos, A., Su, W.: On the inclusion of the quasiconformal Teichmüller space into the length-spectrum Teichmüller space. Monatsh. Math. 179(2), 165–189 (2016)
5. Fujikawa, E.: The action of geometric automorphisms of asymptotic Teichmüller spaces. Mich. Math. J. 54, 269–281 (2006)
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