Strebel differentials and Hamilton sequences

Author:

Li Zhong

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference12 articles.

1. Strebel, K., Point shift differentials and extremal quasiconformal mappings, Annale Acad. Scie. Fenn. Math., 1998, 23: 475–494.

2. Gardiner, F. P., Approximation of infinite dimensional Teichmuüller space, Trans. Amer. Soc., 1999, 282: 367–383.

3. Lakic, N., The Strebel points, Comptemp. Math., 1997, 211: 417–431.

4. Wu Shengjian, Hamilton sequences for extremal quasiconfonnal mappings of the unit disc, Science in China, Ser. A, 1999, 42(10): 1033–1042.

5. Li Zhong, Qi Yi, A note on point shift differentials, Science in China, Ser. A, 1999, 42(5): 44–455.

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1. The generalized main inequality of Reich-Strebel and its applications;Science China Mathematics;2013-08-17

2. HAMILTON SEQUENCES FOR EXTREMAL QUASICONFORMAL MAPPINGS OF DOUBLY-CONNECTED DOMAINS;Bulletin of the Australian Mathematical Society;2013-03-22

3. Fundamental inequalities of Reich-Strebel and triangles in a Teichmüller space;Contemporary Mathematics;2012

4. ON INFINITESIMAL TEICHMÜLLER SPACE;Bulletin of the Australian Mathematical Society;2008-10

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