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 2019Show all

3 papers · 1 filter

math.QA2019★ 4 cited

Representations of the orbifold VOAS $L_{sl_{2}^} (k, 0)^{K}$ and the commutant VOAS $C_{L_{so_{m}^} (1, 0)^{\otimes 3}} (L_{so_{m}^} (3, 0))$

Cuipo Jiang, Bing Wang

For the Klein group $K$ , $k \in Z_{⩾ 1}$ and $m \in Z_{⩾ 4}$ , we study the representations of the orbifold vertex operator algebra $L_{\hat{\mathfrak{…

math.RT2019

Whittaker modules for the twisted affine Nappi-Witten Lie algebra $H_{4} [τ]$

Xue Chen, Cuipo Jiang

The Whittaker module $M_{ψ}$ and its quotient Whittaker module $L_{ψ, ξ}$ for the twisted affine Nappi-Witten Lie algebra $H_{4} [τ]$ are studied. For nonsingular type, it i…

math.QA2019★ 5 cited

Fusion rules for $Z_{2}$ -orbifolds of affine and parafermion vertex operator algebras

Cuipo Jiang, Qing Wang

This paper is about the orbifold theory of affine and parafermion vertex operator algebras. It is known that the parafermion vertex operator algebra $K (s l_{2}, k)$ associated to the i…

Representations of the orbifold VOAS Lsl2​^​​(k,0)K and the commutant VOAS CLsom​^​​(1,0)⊗3​(Lsom​^​​(3,0))

Whittaker modules for the twisted affine Nappi-Witten Lie algebra H4​[τ]

Fusion rules for Z2​-orbifolds of affine and parafermion vertex operator algebras

Representations of the orbifold VOAS $L_{sl_{2}^} (k, 0)^{K}$ and the commutant VOAS $C_{L_{so_{m}^} (1, 0)^{\otimes 3}} (L_{so_{m}^} (3, 0))$

Whittaker modules for the twisted affine Nappi-Witten Lie algebra $H_{4} [τ]$

Fusion rules for $Z_{2}$ -orbifolds of affine and parafermion vertex operator algebras