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• W1978472272 abstract "We investigate a Maxwell model of inelastic granular mixture under the influence of a stochastic driving and obtain its steady-state properties in the context of classical kinetic theory. The model is studied analytically by computing the moments up to the eighth order and approximating the distributions by means of a Sonine polynomial expansion method. The main findings concern the existence of two different granular temperatures, one for each species, and the characterization of the distribution functions, whose tails are in general more populated than those of an elastic system. These analytical results are tested against Monte Carlo numerical simulations of the model and are in general in good agreement. The simulations, however, reveal the presence of pronounced non-Gaussian tails in the case of an infinite temperature bath, which are not well reproduced by the Sonine method." @default.
• W1978472272 created "2016-06-24" @default.
• W1978472272 creator A5026588612 @default.
• W1978472272 creator A5048188317 @default.
• W1978472272 date "2002-07-02" @default.
• W1978472272 modified "2023-10-17" @default.
• W1978472272 title "Steady-state properties of a mean-field model of driven inelastic mixtures" @default.
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• W1978472272 doi "https://doi.org/10.1103/physreve.66.011301" @default.
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