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VOL. 65 | 2015 From GW invariants of symmetric product stacks to relative invariants of threefolds
Wan Keng Cheong

Editor(s) Jungkai Alfred Chen, Meng Chen, Yujiro Kawamata, JongHae Keum

Abstract

In this note, we relate the equivariant GW invariants of the symmetric product stacks of any nonsingular toric surface $X$ in genus zero to the equivariant relative GW invariants of the threefold $X \times \mathbb{P}^1$ in all genera. We give an example for which an equivalence between these two theories exists.

Information

Published: 1 January 2015
First available in Project Euclid: 19 October 2018

zbMATH: 1360.14128
MathSciNet: MR3380775

Digital Object Identifier: 10.2969/aspm/06510059

Subjects:
Primary: 14N35

Rights: Copyright © 2015 Mathematical Society of Japan

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