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We compute the C*-equivariant quantum cohomology ring of Y, the minimal resolution of the DuVal singularity C^2/G where G is a finite subgroup of SU(2).
Éléments de mathématique. Fasc. XXXIV. Groupes et algèbres de Lie. Chapitre IV: Groupes de Coxeter et systèmes de Tits. Chapitre V: Groupes engendrés par des réflexions. Chapitre VI: systèmes de racines
N. Bourbaki · 1968
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Graphs, singularities, and finite groups
John McKay · 1980
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Construction géométrique de la correspondance de McKay
G. Gonzalez-Sprinberg and J.-L. Verdier · 1983
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Gorenstein threefold singularities with small resolutions via invariant theory for Weyl groups
Sheldon Katz and David R. Morrison · 1992
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The intrinsic normal cone
K. Behrend and B. Fantechi · 1997
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Linear algebraic groups
T. A. Springer · 1998
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The quantum McKay corresondence
Jim Bryan and Amin Gholampour
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The crepant resolution conjecture
Jim Bryan and Tom Graber
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The orbifold quantum cohomology of 𝐂 𝟐 / 𝐙 𝟑 \mathbf{C^{2}/Z_{3}} and Hurwitz Hodge integrals
Jim Bryan, Tom Graber, and Rahul Pandharipande
Cited in the paper.
The Crepant Resolution Conjecture for the orbifold 𝐂 𝟐 / 𝐙 𝟒 \mathbf{C^{2}/Z_{4}}
Jim Bryan and Yunfeng Jiang
Cited in the paper.
The Crepant Resolution Conjecture for Type A Surface Singularities
Tom Coates, Alessio Corti, Hiroshi Iritani, and Hsian-Hua Tseng
Cited in the paper.
Gromov-Witten Theory of A-resolutions
Davesh Maulik
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Another way to enumerate rational curves with torus actions
Aaron Bertram · 2000
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La correspondance de McKay
Miles Reid · 2000
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Multiple covers and the integrality conjecture for rational curves in Calabi-Yau threefolds
Jim Bryan, Sheldon Katz, and Naichung Conan Leung · 2001
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