7 citations · 11 across the 9 of their papers we have counts for
25 papers · 1 filter
On the uniqueness of the moonshine vertex operator algebra
Chongying Dong, Robert L. Griess, Ching Hung Lam
It is proved that a vertex operator algebra is isomorphic to the moonshine VOA of Frenkel-Lepowsky-Meurman if it satisfies certain conditions. Our two main theorems establish a wea…
Shifted Vertex Operator Algebras
Chongying Dong, Geoffrey Mason
We study the properties of shifted vertex operator algebras, which are vertex algebras derived from a given theory by shifting the conformal vector. In this way, we are able to exh…
Twisted representations of vertex operator superalgebras
Chongying Dong, Zhongping Zhao
This paper gives an analogue of A_g(V) theory for a vertex operator superalgebra V and an automorphism g of finite order. The relation between the g-twisted V-modules and A_g(V)-mo…
The rank two lattice type vertex operator algebras V_L^+ and their automorphism groups
Chongying Dong, Robert L. Griess
Let L be a positive definite even lattice and V_L^+ be the fixed points of the lattice VOA V_L associated to L under an automorphism of V_L lifting the -1 isometry of L. For any po…
Fusion rules for the vertex operator algebras M(1)^+ and V_L^+
T. Abe, C. Dong, H. Li
The fusion rules for the vertex operator algebras M(1)^+ (of any rank) and V_L^+ (for any positive definite even lattice L) are determined completely.
Z_3 symmetry and W_3 algebra in lattice vertex operator algebras
C. Dong, C. H. Lam, K. Tanabe +2
The W_3 algebra of central charge 6/5 is realized as a subalgebra of the vertex operator algebra V_{\sqrt{2}A_2} associated with a lattice of type \sqrt{2}A_2 by using both coset c…