Cuipo Jiang

activity

20062013

most citedA Characetrization of Vertex Operator Algebra L(1/2,0)\otimes L(1/2,0)

25 citations · 62 across the 11 of their papers we have counts for

collaborators

11 papers

math.QA2013

Fusion rules for the vertex operator algebra $V_{L_{2}}^{A_{4}}$

Chongying Dong, Cuipo Jiang, Qifen Jiang +2

The fusion rules for vertex operator algebra $V_{L_{2}}^{A_{4}}$ are determined.

math.QA2013

A characterization of the vertex operator algebra $V_{L_{2}}^{A_{4}}$

Chongying Dong, Cuipo Jiang

The rational vertex operator algebra $V_{L_{2}}^{A_{4}}$ is characterized in terms of weights of primary vectors. This reduces the classification of rational vertex operator algebr…

math.QA2012★ 1 cited

Representations of the vertex operator algebra V_{L_{2}}^{A_{4}}

Chongying Dong, Cuipo Jiang

The rationality and C_2-cofiniteness of the orbifold vertex operator algebra V_{L_{2}}^{A_{4}} are established and all the irreducible modules are constructed and classified. This…

math.QA2011

A characterization of the rational vertex operator algebra $V_{Z α}^{+}$ }: II

Chongying Dong, Cuipo Jiang

A characterization of vertex operator algebra $V_{L}^{+}$ for any rank one positive definite even lattice $L$ is given in terms of dimensions of homogeneous subspaces of small weights.…

math.QA2011★ 6 cited

A characterization of vertex operator algebras $V_{Z α}^{+}$ : I

Chongying Dong, Cuipo Jiang

A characterization of vertex operator algebra V_{Zα}^+ with (α,α)/2 not being a perfect square is given in terms of dimensions of homogeneous subspaces of small weights. This resul…

math.QA2010★ 18 cited

Rationality of vertex operator algebra V_L^+: higher rank

Chongying Dong, Cuipo Jiang, Xingjun Lin

The lattice vertex operator V_L associated to a positive definite even lattice L has an automorphism of order 2 lifted from -1 isometry of L. It is established that the fixed point…

Fusion rules for the vertex operator algebra VL2​A4​​

A characterization of the vertex operator algebra VL2​A4​​

Representations of the vertex operator algebra V_{L_{2}}^{A_{4}}

A characterization of the rational vertex operator algebra VZα+​}: II

A characterization of vertex operator algebras VZα+​: I

Rationality of vertex operator algebra V_L^+: higher rank

Fusion rules for the vertex operator algebra $V_{L_{2}}^{A_{4}}$

A characterization of the vertex operator algebra $V_{L_{2}}^{A_{4}}$

A characterization of the rational vertex operator algebra $V_{Z α}^{+}$ }: II

A characterization of vertex operator algebras $V_{Z α}^{+}$ : I