activity
20012026
most cited-representations of two-matrix models with infinite set of variables

3 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math-ph2026

Geometric realization of -operators

Lu-Yao Wang

Certain integrable hierarchies appearing in random matrix theory, enumerative geometry, and conformal field theory are governed by Virasoro/-algebra constraints and their -re…

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-th2023

Large N limit of complex multi-matrix model

Lu-Yao Wang, Yu-Sen Zhu, Shao-Kui Yao +1

We construct the complex multi-matrix model with W-representation and calculate the correlators. We establish the correspondence between the connected correlators and length-2n q-c…

hep-th2023★ 3 cited

-representations of two-matrix models with infinite set of variables

Lu-Yao Wang, Yu-Sen Zhu, Ying Chen +1

The Hermitian, complex and fermionic two-matrix models with infinite set of variables are constructed. We show that these two-matrix models can be realized by the -representatio…

hep-th2023

-representations for multi-character partition functions and their -deformations

Lu-Yao Wang, V. Mishnyakov, A. Popolitov +2

In this letter we continue the development of -representations. We propose several generalizations of the known models, such as the hypergeometric Hurwitz -functions. We cons…

quant-ph2001

The q-deformed Jaynes-Cummings Model and its q-Supercoherent States

San-Ru Hao, Lu-Ya Wang

In this paper, we have proposed a q-deformed Jaynes-Cummings(JC) model and constructed the q-SuperCoherent States(q-SCSs) for the q-deformed JC model. We have also discussed the pr…