Weil-Petersson Teichmüller space revisited
Author:
Funder
National Natural Science Foundation of China
Publisher
Elsevier BV
Subject
Applied Mathematics,Analysis
Reference29 articles.
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2. The boundary correspondence under quasiconformal mappings;Beurling;Acta Math.,1956
3. String theory as the Kähler geometry of loop space;Bowick;Phys. Rev. Lett.,1987
4. The holomorphic geometry of closed bosnic string theory and DiffS1/S1;Bowick;Nucl. Phys. B,1987
5. Lavrentiev's curves and conformal mappings;Coifman,1983
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1. Weil–Petersson Teichmüller Theory of Surfaces of Infinite Conformal Type;In the Tradition of Thurston III;2024
2. Some notes on integrable Teichmüller space on the real line;Filomat;2023
3. Integrable Teichmüller space;Mathematische Zeitschrift;2022-09-23
4. The p-Weil–Petersson Teichmüller Space and the Quasiconformal Extension of Curves;The Journal of Geometric Analysis;2022-05-27
5. VMO-Teichmüller space on the real line;Annales Fennici Mathematici;2021-11-29
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