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• W2127349611 abstract "In this survey paper (which supersedes our earlier arXiv preprint math.AG/0507086) we give a relatively simple and coordinate free description of the WZW model as a local system whose base is a G_m-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 Graeme Segal (except for unitarity). The approach presented here is almost purely algebro-geometric in character; it avoids the Boson-Fermion correspondence, operator product expansions as well as Teichmueller theory." @default.
• W2127349611 created "2016-06-24" @default.
• W2127349611 creator A5012506697 @default.
• W2127349611 date "2010-09-12" @default.
• W2127349611 modified "2023-09-27" @default.
• W2127349611 title "From WZW models to Modular Functors" @default.
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