Qing Wang

activity

20082026

most citedThe structure of parafermion vertex operator algebras

35 citations · 65 across the 34 of their papers we have counts for

collaborators

Showing 2021Show all

3 papers · 1 filter

math.QA2021

A duality between vertex superalgebras $L_{- 3/2} (osp (1∣2))$ and $V^{(2)}$ and generalizations to logarithmic vertex algebras

Drazen Adamovic, Qing Wang

We introduce a subalgebra $F$ of the Clifford vertex superalgebra ( $b c$ system) which is completely reducible as a $L^{V i r} (- 2, 0)$ -module, $C_{2}$ -cofinite, but it is not…

math.QA2021

The structure of parafermion vertex operator algebras $K (os p (1∣2 n), k)$

Cuipo Jiang, Qing Wang

In this paper, the structure of the parafermion vertex operator algebra associated to an integrable highest weight module for simple affine Lie superalgebra $os p (1∣2 n)$ is studied.…

math.QA2021★ 1 cited

$(G, χ_{ϕ})$ -equivariant $ϕ$ -coordinated modules for vertex algebras

Fulin Chen, Xiaoling Liao, Shaobin Tan +1

To give a unified treatment on the association of Lie algebras and vertex algebras, we study $(G, χ_{ϕ})$ -equivariant $ϕ$ -coordinated quasi modules for vertex algebras, where $G$ is a…

A duality between vertex superalgebras L−3/2​(osp(1∣2)) and V(2) and generalizations to logarithmic vertex algebras

The structure of parafermion vertex operator algebras K(osp(1∣2n),k)

(G,χϕ​)-equivariant ϕ-coordinated modules for vertex algebras

A duality between vertex superalgebras $L_{- 3/2} (osp (1∣2))$ and $V^{(2)}$ and generalizations to logarithmic vertex algebras

The structure of parafermion vertex operator algebras $K (os p (1∣2 n), k)$

$(G, χ_{ϕ})$ -equivariant $ϕ$ -coordinated modules for vertex algebras