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AbstractAbstract
[en] A non-lagrangian approach to gauge symmetries in three dimensions is discussed. The general construction of Lorentz-covariant and local fields carrying massive particles of arbitrary integer spin is presented. The 'minimal' fields for integer spin are explicitly constructed. Following Weinberg's analysis in the 4D case it is shown that the gauge symmetry results from the group-theoretical considerations and the condition that there should-exist a long-range interaction. (orig.)
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COMMUTATION RELATIONS, FIELD OPERATORS, GAUGE INVARIANCE, GROUP THEORY, INTERACTION RANGE, INTERMEDIATE VECTOR BOSONS, KLEIN-GORDON EQUATION, LOCALITY, LORENTZ GROUPS, LORENTZ INVARIANCE, PROPAGATOR, REST MASS, SO-2 GROUPS, SO-3 GROUPS, SPACE-TIME, THREE-DIMENSIONAL CALCULATIONS, TWO-DIMENSIONAL CALCULATIONS, UNIFIED GAUGE MODELS, VECTOR FIELDS
BOSONS, DIFFERENTIAL EQUATIONS, DISTANCE, ELEMENTARY PARTICLES, EQUATIONS, FIELD EQUATIONS, FIELD THEORIES, INTERMEDIATE BOSONS, INVARIANCE PRINCIPLES, LIE GROUPS, MASS, MATHEMATICAL MODELS, MATHEMATICAL OPERATORS, MATHEMATICS, PARTIAL DIFFERENTIAL EQUATIONS, PARTICLE MODELS, POINCARE GROUPS, QUANTUM FIELD THEORY, QUANTUM OPERATORS, SO GROUPS, SYMMETRY GROUPS, WAVE EQUATIONS
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