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Crepant resolution conjecture for $\mathbb{C}^5/\mathbb{Z}_5$

Published 10 Jul 2017 in math.AG | (1707.02910v2)

Abstract: We study the relationship between Gromov-Witten invariants of local $\mathbb{P}4$ and Gromov-witten invariants of $[\mathbb{C}5/\mathbb{Z}_5]$ for all genera. We state the crepant resolution conjecture in explicit form and prove this conjecture for $g=2,3.$

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Authors (1)

  1. Hyenho Lho 

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