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AbstractAbstract
[en] We develop techniques to compute the complete massless spectrum in heterotic string compactification on N=2 supersymmetric Landau-Ginzburg orbifolds. This includes not just the familiar charged fields, but also the gauge singlets. The number of gauge singlets can vary in the moduli space of a given compactification and can differ from what it would be in the large radius limit of the corresponding Calabi-Yau. Comparison with exactly soluble Gepner models provides a confirmation of our results at Gepner points. Our methods carry over straightforwardly to (0, 2) Landau-Ginzburg models. (orig.)
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BORN-OPPENHEIMER APPROXIMATION, CHARGED PARTICLES, COMMUTATION RELATIONS, COMPACTIFICATION, DEFORMATION, FERMIONS, FIELD OPERATORS, GINZBURG-LANDAU THEORY, GROUND STATES, INTERMEDIATE VECTOR BOSONS, IRREDUCIBLE REPRESENTATIONS, LAGRANGIAN FIELD THEORY, MASSLESS PARTICLES, NONLINEAR PROBLEMS, ORBITS, PARTICLE MULTIPLETS, POLYNOMIALS, QUANTUM NUMBERS, SMOOTH MANIFOLDS, SO-10 GROUPS, SPACE-TIME, SPINOR FIELDS, STRING MODELS, SUPERSYMMETRY, U-1 GROUPS, UNIFIED GAUGE MODELS, VACUUM STATES, VECTOR FIELDS
BOSONS, ELEMENTARY PARTICLES, ENERGY LEVELS, EXTENDED PARTICLE MODEL, FIELD THEORIES, FUNCTIONS, INTERMEDIATE BOSONS, LIE GROUPS, MATHEMATICAL MANIFOLDS, MATHEMATICAL MODELS, MATHEMATICAL OPERATORS, MULTIPLETS, PARTICLE MODELS, QUANTUM FIELD THEORY, QUANTUM OPERATORS, SO GROUPS, SYMMETRY, SYMMETRY GROUPS, U GROUPS
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