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- W2952081795 abstract "This is the third in a sequence of papers in which we construct a quantum version of the Kirwan map from the equivariant quantum cohomology QH G (X) of a smooth polarized complex projective variety X with the action of a connected complex reductive group G to the orbifold quantum cohomology QH(X//G) of its geometric invariant theory quotient X//G, and prove that it intertwines the genus zero gauged Gromov–Witten potential of X with the genus zero Gromov–Witten graph potential of X//G. We also give a formula for a solution to the quantum differential equation on X//G in terms of a localized gauged potential for X. These results overlap with those of Givental [14], Lian–Liu–Yau [21], Iritani [20], Coates–Corti–Iritani–Tseng [11], and Ciocan–Fontanine–Kim [7], [8]." @default.
- W2952081795 created "2019-06-27" @default.
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- W2952081795 date "2015-09-21" @default.
- W2952081795 modified "2023-10-16" @default.
- W2952081795 title "QUANTUM KIRWAN MORPHISM AND GROMOV–WITTEN INVARIANTS OF QUOTIENTS III" @default.
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- W2952081795 doi "https://doi.org/10.1007/s00031-015-9336-7" @default.
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