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• W2950201764 abstract "We study conformal blocks (the space of correlation functions) over compact Riemann surfaces associated to vertex operator algebras which are the sum of highest weight modules for the underlying Virasoro algebra. Under the fairly general condition, for instance, $C_2$-finiteness, we prove that conformal blocks are of finite dimensional. This, in particular, shows the finiteness of conformal blocks for many well-known conformal field theories including WZNW model and the minimal model." @default.
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• W2950201764 date "2002-01-07" @default.
• W2950201764 modified "2023-09-27" @default.
• W2950201764 title "Finiteness of conformal blocks over compact Riemann surfaces" @default.
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