Cuipo Jiang

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20112021

Z_{2}

-orbifolds of affine and parafermion vertex operator algebras

5 citations · 11 across the 6 of their papers we have counts for

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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.RT2017★ 2 cited

Representations of $Z_{2}$ -orbifold of the parafermion vertex operator algebra $K (s l_{2}, k)$

Cuipo Jiang, Qing Wang

In this paper, the irreducible modules for the $Z_{2}$ -orbifold vertex operator subalgebra of the parafermion vertex operator algebra associated to the irreducible highest…

math.RT2017★ 3 cited

Coset Vertex Operator Algebras and $\W$-Algebras

Tomoyuki Arakawa, Cuipo Jiang

We give an explicit description for the weight three generator of the coset vertex operator algebra $C_{L_{\widehat{\sl_{n}}}(l,0)\otimes L_{\widehat{\sl_{n}}}(1,0)}(L_{\widehat{\s…

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

Representations of Z2​-orbifold of the parafermion vertex operator algebra K(sl2​,k)

Coset Vertex Operator Algebras and $\W$-Algebras

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

Representations of $Z_{2}$ -orbifold of the parafermion vertex operator algebra $K (s l_{2}, k)$