Alina Marian, Dragos Oprea
Published 2005-05-19, updated 2005-05-31Version 2
We give an algebro-geometric derivation of the known intersection theory on the moduli space of stable rank 2 bundles of odd degree over a smooth curve of genus g. We lift the computation from the moduli space to a Quot scheme, where we obtain the intersections by equivariant localization with respect to a natural torus action.
On the intersection theory of Quot schemes and moduli of bundles with sections
The moduli space of curves and its invariants
Poincare polynomial of moduli spaces of framed sheaves on (stacky) Hirzebruch surfaces
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