470 citations · 1.4k across the 102 of their papers we have counts for
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Rank one lattice type vertex operator algebras and their automorphism groups, II: E-series
Chongying Dong, Robert L. Griess, Alex Ryba
Let L be the A_1 root lattice and G a finite subgroup of Aut(V_L), where is the associated lattice VOA (in this case, Aut(V) is isomorphic to PSL(2,\Bbb C)). The fixed point…
Automorphism Groups and Twisted Modules for Lattice Vertex Operator Algebras
Chongying Dong, Kiyokazu Nagatomo
We give a complete description of the full automorphism group of a lattice vertex operator algebra, determine the twisted Zhu's algebra for the automorphism lifted from the -1 isom…
Representations of vertex operator algebra V_L^+ for rank one lattice L
Chongying Dong, Kiyokazu Nagatomo
We classify the irreducible modules for the fixed point vertex operator subalgebra V_L^+ of the vertex operator algebra V_L associated to a positive definite even lattice of rank 1…
Classification of irreducible modules for the vertex operator algebra M(1)^+
Chongying Dong, Kiyokazu Nagatomo
We classify the irreducible modules for the fixed point vertex operator subebra of the rank 1 free bosonic VOA under the -1 automorphism.
Quantum Galois theory for compact Lie groups
C. Dong, G. Mason
We establish a quantum Galois correspondence for compact Lie groups of automorphisms acting on a simple vertex operator algebra.
Twisted sectors for tensor product vertex operator algebras associated to permutation groups
K. Barron, C. Dong, G. Mason
Let V be a vertex operator algebra, and for k a positive integer, let g be a k-cycle permutation of the vertex operator algebra V^{\otimes k}. We prove that the categories of weak,…