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AbstractAbstract
[en] A systematic and direct derivation of the Poisson brackets for the chiral group elements in the Wess-Zumino-Witten model, based on a compact Lie group, is given. The quantization of these relations leads to a unitary version of the quantum Yang-Baxter equation, which is discussed in detail for SU(2). The matrix element of the chiral group elements are identified with projected chiral vertex operators. (orig.)
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GRANT PHY-89-04035
Record Type
Journal Article
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ACTION INTEGRAL, ALGEBRA, ALGEBRAIC CURRENTS, ALGEBRAIC FIELD THEORY, CHIRALITY, COMMUTATION RELATIONS, CURRENT ALGEBRA, EQUATIONS, FIELD ALGEBRA, FIELD EQUATIONS, FIELD OPERATORS, LAGRANGE EQUATIONS, LAGRANGIAN FIELD THEORY, MATRIX ELEMENTS, NONLINEAR PROBLEMS, SECOND QUANTIZATION, SIGMA MODEL, SU-2 GROUPS, VERTEX FUNCTIONS
AXIOMATIC FIELD THEORY, BOSON-EXCHANGE MODELS, CURRENTS, DIFFERENTIAL EQUATIONS, FIELD THEORIES, FUNCTIONS, INTEGRALS, LIE GROUPS, MATHEMATICAL MODELS, MATHEMATICAL OPERATORS, MATHEMATICS, PARTIAL DIFFERENTIAL EQUATIONS, PARTICLE MODELS, PARTICLE PROPERTIES, PERIPHERAL MODELS, QUANTIZATION, QUANTUM FIELD THEORY, QUANTUM OPERATORS, SU GROUPS, SYMMETRY GROUPS
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