
handle: 11588/517308 , 20.500.14243/123784
We review some recent results on Statistical Mechanics approach to dense granular media. In particular, by analytical mean field investigation we derive the phase diagram of a monodisperse system. We show that "jamming" corresponds to a phase transition from a "fluid" to a "glassy" phase. The nature of such a "glassy" phase turns out to be the same found in mean field models for glass formers. This gives quantitative evidence to the idea of a unified description of the "jamming" transition in granular media and thermal systems, such as glasses.
ASYMPTOTIC LAWS, SYSTEMS, SUPERCOOLED LIQUIDS, GLASS-TRANSITION, RANDOM GRAPHS, STATISTICAL-MECHANICS, MODELS, STATISTICAL-MECHANICS; EQUILIBRIUM DYNAMICS; SUPERCOOLED LIQUIDS; GLASS-TRANSITION; ASYMPTOTIC LAWS; INHERENT STATES; RANDOM GRAPHS; SYSTEMS; MODELS; MATTER, EQUILIBRIUM DYNAMICS, MATTER, INHERENT STATES
ASYMPTOTIC LAWS, SYSTEMS, SUPERCOOLED LIQUIDS, GLASS-TRANSITION, RANDOM GRAPHS, STATISTICAL-MECHANICS, MODELS, STATISTICAL-MECHANICS; EQUILIBRIUM DYNAMICS; SUPERCOOLED LIQUIDS; GLASS-TRANSITION; ASYMPTOTIC LAWS; INHERENT STATES; RANDOM GRAPHS; SYSTEMS; MODELS; MATTER, EQUILIBRIUM DYNAMICS, MATTER, INHERENT STATES
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