2 citations · 2 across the 6 of their papers we have counts for
7 papers
Wall-crossing formula and genus-one Virasoro conjecture for Fano complete intersections
Shuai Guo, Qingsheng Zhang, Yang Zhou
The Virasoro conjecture predicts a set of universal relations among all genera Gromov--Witten invariants of any smooth projective variety. The conjecture is well understood for sem…
Generalized Kontsevich model, topological recursion, and -spin theory
Shuai Guo, Ce Ji, Chenglang Yang +1
By employing polynomial-reduced KP integrability, combined with the string equation, this work establishes explicit relationships between the generalized Kontsevich model, the topo…
Virasoro constraints for topological recursion
Shuai Guo, Qingsheng Zhang
This is the second paper in a series on {\it Virasoro constraints for Cohomological Field Theory}. We derive the ancestor Virasoro constraints for the topological recursion (TR) fo…
Cohomological Field Theory with vacuum and its Virasoro constraints
Shuai Guo, Qingsheng Zhang
This is the first part of a series of papers on {\it Virasoro constraints for Cohomological Field Theory (CohFT)}. For a CohFT with vacuum, we introduce the concepts of -calibra…
A generalization of the Witten conjecture through spectral curve
Shuai Guo, Ce Ji, Qingsheng Zhang
We propose a generalization of the Witten conjecture, which connects a descendent enumerative theory with a specific reduction of KP integrable hierarchy. Our conjecture is realize…
BKP-Affine Coordinates and Emergent Geometry of Generalized Brézin-Gross-Witten Tau-Functions
Zhiyuan Wang, Chenglang Yang, Qingsheng Zhang
Following Zhou's framework, we consider the emergent geometry of the generalized Brézin-Gross-Witten models whose partition functions are known to be a family of tau-functions of t…
On the Dual of the Coulter-Matthews Bent Functions
Honggang Hu, Qingsheng Zhang, Shuai Shao
For any bent function, it is very interesting to determine its dual function because the dual function is also bent in certain cases. For odd and , it is known th…