Every simple unitary strongly rational complex vertex operator algebra has polynomial energy bounds and CKLW strong locality; its smeared fields generate an irreducible conformal net.
Every simple unitary strongly rational complex vertex operator algebra has polynomial energy bounds and CKLW strong locality; its smeared fields generate an irreducible conformal net.
Every simple unitary strongly rational complex vertex operator algebra has polynomial energy bounds and CKLW strong locality; its smeared fields generate an irreducible conformal net.
If correct, establishes the analytic construction of a conformal net for every algebra in this class.
Does every simple unitary strongly rational vertex operator algebra generate a local conformal net?
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OpenAI reports strong locality for strongly rational unitary vertex algebras
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