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Abstract: . We consider the Weil-Petersson form on the Teichm uller space T (S) of a surface S of genus at least 2, and compute it in terms of the shearing coordinates for T (S) associated to a geodesic lamination # on S. In the corresponding expression, the Weil-Petersson form coincides with Thurston's intersection form on the space of transverse cocycles for #. Let S be a closed oriented surface of genus at least 2. The Teichm uller space T (S) is the space of isotopy classes of complex structures on ... (Update)
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BibTeX entry: (Update)
@misc{ zen-weilpetersson,
author = "Yasar Sözen and Francis Bonahon",
title = "The Weil-Petersson and Thurston Symplectic Forms",
url = "citeseer.ist.psu.edu/304579.html" }
Citations (may not include all citations):21 Analytical and Geometric Aspects of Hyperbolic Space (context) - Canary, Epstein et al. - 1987
15 The symplectic nature of fundamental groups of surfaces (context) - Goldman - 1984
14 Combinatorics of train tracks (context) - Penner, Harer - 1992
7 Remarks on the cohomology of groups (context) - Weil - 1964
6 Minimal stretch maps between hyperbolic surfaces (context) - Thurston - 1986
4 On Discrete Subgroups of Lie Groups (context) - Weil - 1960
3 Discrete subgroups of Lie groups (context) - Ragunathan - 1972
2 older distributions for geodesic laminations (context) - Bonahon - 1997
2 Variations of the boundary geometry of 3--dimensional hyperb.. - Bonahon - 1998
2 the symplectic geometry of deformations of a hyperbolic surf.. (context) - Wolpert - 1983
2 Weil-Petersson volumes (context) - Penner - 1992
2 Some remarks on Teichm uller's space of Riemann Surfaces (context) - Ahlfors - 1961
1 969-997 (context) - Wolpert, Weil-Petersson et al. - 1985
1 and Thurston's symplectic form (context) - Bonahon, surfaces et al. - 1996
1 The Weil-Petersson symplectic form and Thurston's boundary (context) - Papadopoulos, Penner - 1993
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