Moduli spaces of hyperbolic surfaces and their Weil-Petersson volumes

Mathematics – Geometric Topology

Scientific paper

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37 pages - submitted to Handbook of Moduli (edited by G. Farkas and I. Morrison)

Scientific paper

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 behaviour and that their coefficients store
intersection numbers on moduli spaces of curves. In this survey article, we
discuss these results as well as some consequences and applications.

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