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- W201808363 abstract "This is an account of some of my recent work [2,3] which has involved applications of vertex operators to Kac-Moody Lie theory. For V the basic A1 (1)-module in the principal realization given by Lepowsky and Wilson [13], one may use vertex operators to describe the decomposition ( V otimes ;V = S(V); oplus ;A(V) ) of V ⊗ V into symmetric tensors S(V) and antisymmetric tensors A(V). This turns out to be precisely the decomposition of V ⊗ V into two “strings” of level two standard A1 (1)-modules which I found in [1].This result has a remarkable application to the construction of the hyperbolic algebra F with Dynkin diagram Open image in new window." @default.
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- W201808363 date "1985-01-01" @default.
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- W201808363 title "Some Applications of Vertex Operators to Kac-Moody Algebras" @default.
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- W201808363 doi "https://doi.org/10.1007/978-1-4613-9550-8_9" @default.
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