activity
20122019
most citedA mirror theorem for genus two Gromov-Witten invariants of quintic threefolds

30 citations · 49 across the 4 of their papers we have counts for

collaborators

6 papers

math-ph2019

Quantum curve and bilinear Fermionic form for the orbifold Gromov-Witten theory of

Chongyao Chen, Shuai Guo

We construct the quantum curve for the Baker-Akhiezer function of the orbifold Gromov-Witten theory of the weighted projective line . Furthermore, we deduce the expli…

math.AG201819 cited

Structure of Higher Genus Gromov-Witten Invariants of Quintic 3-folds

Shuai Guo, Felix Janda, Yongbin Ruan

There is a set of remarkable physical predictions for the structure of BCOV's higher genus B-model of mirror quintic 3-folds which can be viewed as conjectures for the Gromov-Witte…

math.AG2018

BCOV's Feynman rule of quintic -folds

Huai-Liang Chang, Shuai Guo, Jun Li

We prove the BCOV Feynman rule by identifying the Feynman graph sum to the graph sum of an R-matrix action extracted from the NMSP theory. As direct consequences, (i) we obtain the…

math.AG2018

Polynomial structure of Gromov-Witten potential of quintic -folds via NMSP

Huai-Liang Chang, Shuai Guo, Jun Li

We use stable graphs to package the relations. Our tools are the matrix of the -twisted equivariant GW theory, and th…

math.AG201730 cited

A mirror theorem for genus two Gromov-Witten invariants of quintic threefolds

Shuai Guo, Felix Janda, Yongbin Ruan

We derive a closed formula for the generating function of genus two Gromov-Witten invariants of quintic 3-folds and verify the corresponding mirror symmetry conjecture of Bershadsk…

math.AG2012

Gopakumar-Vafa BPS invariants, Hilbert schemes and quasimodular forms. I

Shuai Guo, Jian Zhou

We prove a closed formula for leading Gopakumar- Vafa BPS invariants of local Calabi-Yau geometries given by the canonical line bundles of toric Fano surfaces. It shares some simil…