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math.QA2003★ 7 cited
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…
math.QA2001
Uniform product of A_{g,n}(V) for an orbifold model V and G-twisted Zhu algebra
Masahiko Miyamoto, Kenichiro Tanabe
Let V be a vertex operator algebra and G a finite automorphism group of V. For each g\in G and nonnegative rational number n\in {\mathbb Z}/|g|, a g-twisted Zhu algebra A_{g,n}(V)…