activity
20192025
most citedCorrelators in the supereigenvalue model in the Ramond sector

9 citations · 15 across the 3 of their papers we have counts for

collaborators

6 papers

hep-th2025

Correlators in two rainbow tensor and complex multi-matrix models

Bei Kang, Lu-Yao Wang, Ke Wu +1

We construct two rainbow tensor models with multi-tensors of rank- and present their -representations. We give the formula of counting number of independent gauge-invariant o…

hep-th2025

Calogero-Sutherland-type quantum systems, generalized hypergeometric functions and superintegrability for integral chains

Fan Liu, Rui Wang, Jie Yang +1

We reinvestigate the Calogero-Sutherland-type (CS-type) models and generalized hypergeometric functions. We construct the generalized CS operators for circular, Hermite, Laguerre,…

hep-th2020

Correlators in the Gaussian and chiral supereigenvalue models in the Neveu-Schwarz sector

Rui Wang, Shi-Kun Wang, Ke Wu +1

We analyze the Gaussian and chiral supereigenvalue models in the Neveu-Schwarz sector. We show that their partition functions can be expressed as the infinite sums of the homogeneo…

hep-th20209 cited

Correlators in the supereigenvalue model in the Ramond sector

Ying Chen, Rui Wang, Ke Wu +1

We investigate the supereigenvalue model in the Ramond sector. We prove that its partition function can be obtained by acting on elementary functions with exponents of the given op…

hep-th2019

Exact correlators in the Gaussian Hermitian matrix model

Bei Kang, Ke Wu, Zhao-Wen Yan +2

We present the constraints for the Gaussian Hermitian matrix model, where the constructed constraint operators yield the -algebra. For the Virasoro…

hep-th20196 cited

constraints for the hermitian one-matrix model

Rui Wang, Ke Wu, Zhao-Wen Yan +2

We construct the multi-variable realizations of the algebra such that they lead to the -algebra. Based on our realizations of the al…