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AbstractAbstract
[en] We propose a generalization of the collective field theory hamiltonian, including interactions between the original bosonic collective field w0(z) and supplementary fields anti wj(z) realizing classically a w∞ algebra. The latter are then shown to represent a 3-dimensional topological field theory. This generalization follows from a conjectured representation of the W1+∞ algebra of bilinear fermion operators underlying the original matrix model. It provides an improved bosonization scheme for (1+1)-dimensional fermion theories. (orig.)
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ALGEBRAIC FIELD THEORY, ANNIHILATION OPERATORS, BOSON EXPANSION, BOSONS, COMMUTATION RELATIONS, COMMUTATORS, COUPLING, CREATION OPERATORS, FERMIONS, FIELD ALGEBRA, FIELD OPERATORS, HAMILTONIANS, KORTEWEG-DE VRIES EQUATION, NONLINEAR PROBLEMS, ONE-DIMENSIONAL CALCULATIONS, PARTICLE INTERACTIONS, RELATIVISTIC RANGE, SPACE-TIME, SPINOR FIELDS, THREE-DIMENSIONAL CALCULATIONS, TOPOLOGY, TWO-DIMENSIONAL CALCULATIONS, UNIFIED GAUGE MODELS
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