16 citations · 23 across the 3 of their papers we have counts for
3 papers
math.GT2011★ 16 cited
Moduli spaces of hyperbolic surfaces and their Weil-Petersson volumes
Norman Do
Moduli spaces of hyperbolic surfaces may be endowed with a symplectic structure via the Weil-Petersson form. Mirzakhani proved that Weil-Petersson volumes exhibit polynomial behavi…
math.GT2010★ 4 cited
The asymptotic Weil-Petersson form and intersection theory on M_{g,n}
Norman Do
Moduli spaces of hyperbolic surfaces with geodesic boundary components of fixed lengths may be endowed with a symplectic structure via the Weil-Petersson form. We show that, as the…
math.AG2006★ 3 cited
Weil-Petersson volumes and cone surfaces
Norman Do, Paul Norbury
The moduli spaces of hyperbolic surfaces of genus g with n geodesic boundary components are naturally symplectic manifolds. Mirzakhani proved that their volumes are polynomials in…