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For any finite abelian group $G$, the equivariant Gromov–Witten invariants of $[{\BBC}^r/G]$ can be viewed as a certain kind of abelian Hurwitz–Hodge integrals. In this paper, we use Tseng&#39;s orbifold quantum Riemann–Roch theorem to express this kind of abelian Hurwitz–Hodge integrals as a sum over Feynman graphs, where the weight of each graph is expressed in terms of descendant integrals over mod...

Equivariant Gromov–Witten Theory of Affine Smooth Toric Deligne–Mumford Stacks