Cuipo Jiang

activity

20112025

L_{sl_{2}} (n, 0)

in the vertex operator algebra

L_{sl_{2}} (1, 0)^{\otimes n}

6 citations · 22 across the 17 of their papers we have counts for

collaborators

Showing 2023Show all

4 papers · 1 filter

math.QA2023

Representations of the orbifold of parafermion vertex operator algebra $K (os p (1∣2), k)$

Cuipo Jiang, Qing Wang

This paper is about the orbifold theory of parafermion vertex operator algebras $K (os p (1∣2), k)$ associated to the affine vertex operator superalgebra $L_{os p (1∣2)} (k, 0)$ …

math.QA2023

The classification of vertex operator algebras of OZ-type generated by Ising vectors of $σ$ -type

Cuipo Jiang, Ching Hung Lam, Hiroshi Yamauchi

We classify vertex operator algebras (VOAs) of OZ-type generated by Ising vectors of $σ$ -type. As a consequence of the classification, we also prove that such VOAs are simple, rati…

math.QA2023

Orbifold theory of the affine vertex operator superalgebra $L_{os p (1∣2)} (k, 0)$

Cuipo Jiang, Qing Wang

This paper is about the orbifold theory of affine vertex operator superalgebras. Among the main results, we classify the irreducible modules and determine the fusion rules for the…

math.QA2023

Fusion rules for the orbifold vertex operator algebras $L_{sl_{2}} (k, 0)^{K}$

Rabia Iqbal, Cuipo Jiang

For the Klein group $K$ and a positive integr $k$ , irreducible modules of the orbifold vertex operator algebra $L_{sl_{2}} (k, 0)^{K}$ have been classified and con…

Representations of the orbifold of parafermion vertex operator algebra K(osp(1∣2),k)

The classification of vertex operator algebras of OZ-type generated by Ising vectors of σ-type

Orbifold theory of the affine vertex operator superalgebra Losp(1∣2)​​(k,0)

Fusion rules for the orbifold vertex operator algebras Lsl2​​​(k,0)K

Representations of the orbifold of parafermion vertex operator algebra $K (os p (1∣2), k)$

The classification of vertex operator algebras of OZ-type generated by Ising vectors of $σ$ -type

Orbifold theory of the affine vertex operator superalgebra $L_{os p (1∣2)} (k, 0)$

Fusion rules for the orbifold vertex operator algebras $L_{sl_{2}} (k, 0)^{K}$