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AbstractAbstract
[en] The authors investigate the phase diagram of ferromagnetic Ising spin systems satisfying the G.H.S. inequality. They show that such systems cannot have a ''normal'' first-order phase transition as the temperature T is varied, i.e., one where the magnetization is discontinuous and there are three coexisting phases. Furthermore, for N.N. interactions, discontinuity in the magnetization at 0 < T0 ≤ T/sub c/ implies an uncountable infinity of pure phases at T0
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Journal Article
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ANGULAR MOMENTUM, CRYSTAL MODELS, DIAGRAMS, DISTANCE, ENERGY, INFORMATION, MAGNETIC MATERIALS, MAGNETIC MOMENTS, MAGNETIC PROPERTIES, MAGNETISM, MATERIALS, MATHEMATICAL MODELS, MATHEMATICAL OPERATORS, MECHANICS, PARTICLE PROPERTIES, PHASE TRANSFORMATIONS, PHYSICAL PROPERTIES, QUANTUM OPERATORS, THERMODYNAMIC PROPERTIES
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