Publication | Open Access
Nonmeromorphic operator product expansion and<i>C</i><sub>2</sub>-cofiniteness for a family of -algebras
74
Citations
23
References
2006
Year
Vertex Operator AlgebrasAbstract AlgebraRepresentation TheoryNon-commutative AlgebraQuantum AlgebraTopological AlgebraAlgebraic CombinatoricsUniversal AlgebraFunctional AnalysisTriplet W-algebrasInfinite Family
We prove the existence and associativity of the nonmeromorphic operator product expansion for an infinite family of vertex operator algebras, the triplet W-algebras, using results from P(z)-tensor product theory. While doing this, we also show that all these vertex operator algebras are C_2-cofinite.
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