Intersection numbers on moduli spaces and symmetries of a Verlinde formula

Abstract

We investigate the geometry and topology of a standard moduli space of stable bundles on a Riemann surface, and use a generalization of the Verlinde formula to derive results on intersection pairings.

AMSLaTex, 15 pages with 1 figure

References in corpus (3)

• Recursive relations for the cohomology ring of moduli spaces of stable bundles
• On the cohomology ring of the moduli space of rank 2 vector bundles on a curve
• The twistor transform of a Verlinde formula

Cited by in corpus (5)

• Cohomology of moduli spaces
• Moduli spaces of bundles over Riemann surfaces and the Yang-Mills stratification revisited
• Generalization of a conjecture of Mumford
• Generators of the cohomology ring, after Newstead
• Intersection pairings on singular moduli spaces of bundles over a Riemann surface and their partial desingularisations