activity
20182025
most citedSkew Symplectic and Orthogonal Schur Functions

5 citations · 10 across the 6 of their papers we have counts for

collaborators

6 papers

math.RT2025★ 1 cited

Skew odd orthogonal characters and interpolating Schur polynomials

Naihuan Jing, Zhijun Li, Danxia Wang +1

We introduce two vertex operators to realize skew odd orthogonal characters and derive the Cauchy identity for the skew characters via Toeplitz-Hankel-type dete…

math.RT2023

Kostant's generating functions and McKay-Slodowy correspondence

Naihuan Jing, Zhijun Li, Danxia Wang

Let be a pair of finite subgroups of and a finite-dimensional fundamental -module. We study Kostant's generating functions for the de…

math.CO2022

Universal symplectic/orthogonal functions and general branching rules

Zhihong Jin, Naihuan Jing, Zhijun Li +1

In this paper, we first introduce a family of universal symplectic functions that include symplectic Schur functions , o…

math.CO2022★ 5 cited

Skew Symplectic and Orthogonal Schur Functions

Naihuan Jing, Zhijun Li, Danxia Wang

Using the vertex operator representations for symplectic and orthogonal Schur functions, we define two families of symmetric functions and show thatthey are the skew symplectic and…

math.QA2019★ 1 cited

Poincaré series of relative symmetric invariants for SL

Naihuan Jing, Danxia Wang, Honglian Zhang

Let (N, G), where N is a normal subgroup of G<SL_n(C), be a pair of finite groups and V a finite-dimensional fundamental G-module. We study the G-invariants in the symmetric algebr…

math.QA2018★ 3 cited

Poincaré series, exponents of affine Lie algebras, and McKay-Slodowy correspondence

Naihuan Jing, Danxia Wang, Honglian Zhang

Let be a normal subgroup of a finite group and be a fixed finite-dimensional -module. The Poincaré series for the multiplicities of induced modules and restriction m…