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Nontrivial velocity distributions in inelastic gases

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P L Krapivsky1 and E Ben-Naim2

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LETTER TO THE EDITOR

We study spatially homogeneous inelastic gases using the Boltzmann equation. We consider uniform collision rates and obtain analytical results valid for arbitrary spatial dimension d and arbitrary dissipation coefficient epsilon. In the unforced case, we find that the velocity distribution decays algebraically, P(v,t)~v, for sufficiently large velocities. The exponent σ(d,epsilon) exhibits nontrivial dependence on the spatial dimension and the dissipation coefficient.


PACS

51.10.+y Kinetic and transport theory of gases

47.70.Nd Nonequilibrium gas dynamics

MSC

76N15 Gas dynamics, general

Subjects

Fluid dynamics

Plasma physics

Dates

Issue 11 (22 March 2002)

Received 23 January 2002

Published 8 March 2002



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