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- W2964316095 abstract "In this survey paper we give a relatively simple and coordinate free description of the WZW model as a local system whose base is the Gm-bundle associated to the determinant bundle on the moduli stack of pointed curves. We derive its main properties and show how it leads to a modular functor in the spirit of Segal. The approach presented here is almost purely algebro-geometric in character; it avoids the Boson-Fermion correspondence, operator product expansions as well as Teichm¨uller theory." @default.
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- W2964316095 date "2013-01-01" @default.
- W2964316095 modified "2023-10-03" @default.
- W2964316095 title "From WZW models to modular functors" @default.
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