Date | Sep 27, 2017 |
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Speaker | Chiu-Chu Melissa Liu |

Dept. | Columbia University |

Room | 129-406 |

Time | 16:00-18:00 |

The Remodeling Conjecture proposed by Bouchard-Klemm-Mariño-Pasquetti provides a precise correspondence between open-closed Gromov-Witten invariants of a symplectic toric Calabi-Yau threefold and the invariants of the mirror curve defined by Eynard-Orantin topological recursion. It can be viewed as a version of all genus open-closed mirror symmetry. I will present a proof of the conjecture and describe its implications on the structure of higher genus Gromov-Witten invariants, based on joint work with Bohan Fang and Zhengyu Zong.

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