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Remodeling conjecture with descendants

来源: 10-22

时间:Wed., 15:30-16:30 Oct. 23, 2024

地点:C654, Shuangqing Complex Building

组织者:Xiang He, Chenglong Yu, Dingxin Zhang, Jie Zhou

主讲人:Bohan Fang

Moduli Spaces and Related Topics

Organizers

Xiang He, Chenglong Yu, Dingxin Zhang, Jie Zhou

Speaker:

Bohan Fang (Peking University)


Time:

Wed., 15:30-16:30

Oct. 23, 2024


Venue:

C654, Shuangqing Complex Building

清华大学双清综合楼A座 C654

Title:

Remodeling conjecture with descendants

Abstract

For a toric Calabi–Yau threefold, I will explain the correspondence between an equivariant line bundle supported on a toric subvariety and a relative homology cycle on the covering space of the mirror curve. The Laplace transform of the holomorphic Liouville form along this cycle gives genus-zero descendant Gromov–Witten invariants with a certain Gamma class of that bundle. Hence, the Laplace transform of the topological recursion produces all-genus descendant Gromov–Witten invariants with Gamma classes. This talk is based on ongoing joint work with Chiu-Chu Melissa Liu, Song Yu, and Zhengyu Zong.

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