Titlebook: Generalized Vertex Algebras and Relative Vertex Operators; Chongying Dong,James Lepowsky Book 1993 Springer Science+Business Media New Yor

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Rajah Rasiah,Azirah Hashim,Jatswan S. Sidhu rationality, generalized commutativity and generalized associativity — and we shall show that they may be used in place of the generalized Jacobi identity in the definition of generalized vertex operator algebra. These properties are aspects of “duality,” in the terminology of conformal field theor

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Autonomy Versus Arbitrary Rule,plex variables, the monodromy (multiple-valuedness) as-sociated with products of several vertex operators naturally produces one-dimensional braid group representations. In fact, suitable matrix coefficients of such products are the formal series expansions in appropriate domains, depending on the o

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https://doi.org/10.1007/978-3-319-74627-2ture in fact satisfies the axioms for a generalized vertex algebra. Given a module for each of the algebras, we analogously define the notion of the tensor product module for the tensor product algebra, and we show that it is in fact a module by using the same duality argument. The definitions and r

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Order Effects within Personality Measures that . is an affine Lie algebra of type ., . or . and that . is a positive integer. Restricting our attention to the vacuum space of .(.,0) with respect to a natural Heisenberg subalgebra of ., and passing to the quotient spaces of this vacuum space defined by the actions of certain infinite abelia

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978-1-4612-6721-8Springer Science+Business Media New York 1993

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