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https://doi.org/10.1007/978-3-642-52734-0of the interstitial fluid surrounding the solid particles. As a first step, the steady homogeneous state is analyzed. As with undriven granular gases, it can be seen that the kinetic equation admits a scaled solution where dependence on granular temperature is encoded not only through the scaled vel

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,Vorhersage des tatsächlichen Wetters, scaling solution whose form can be approximately obtained by considering the leading terms in a Sonine (Laguerre) polynomial expansion. A new and surprising result (compared to its ordinary gas counterpart) is found for granular mixtures: the well-known energy equipartition theorem is broken for freely cooling systems.

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https://doi.org/10.1007/978-3-322-90609-0solved by using different approximate methods that yield explicit expressions for the transport coefficients in terms of the coefficient of restitution and the solid volume fraction. Finally, the results obtained from the Chapman–Enskog method are compared against those derived from different approaches.

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https://doi.org/10.1007/978-3-0348-5736-9ained in terms of concentrations, masses and sizes of the constituents of the mixture, solid volume fraction, and coefficients of restitution. The dependence of these coefficients on the parameter space of the system is amply illustrated in the case of a binary mixture.

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,Navier–Stokes Transport Coefficients for Monocomponent Granular Gases. I. Theoretical Results,solved by using different approximate methods that yield explicit expressions for the transport coefficients in terms of the coefficient of restitution and the solid volume fraction. Finally, the results obtained from the Chapman–Enskog method are compared against those derived from different approaches.

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