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The second and third Sonine coefficients of a freely cooling granular gas revisited

机译:再论自然冷却颗粒气体的第二和第三Sonine系数

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摘要

In its simplest statistical-mechanical description, a granular fluid can be modeled as composed of smooth inelastic hard spheres (with a constant coefficient of normal restitution α) whose velocity distribution function obeys the Enskog-Boltzmann equation. The basic state of a granular fluid is the homogeneous cooling state, characterized by a homogeneous, isotropic, and stationary distribution of scaled velocities, F(c). The behavior of F(c) in the domain of thermal velocities (c ~ 1) can be characterized by the two first non-trivial coefficients (a_2 and a_3) of an expansion in Sonine polynomials. The main goals of this paper are to review some of the previous efforts made to estimate (and measure in computer simulations) the α-dependence of a_2 and a_3, to report new computer simulations results of a_2 and a_3 for two-dimensional systems, and to investigate the possibility of proposing theoretical estimates of a_2 and a_3 with an optimal compromise between simplicity and accuracy.
机译:在最简单的统计力学描述中,可以将颗粒流体建模为由光滑的非弹性硬球(具有恒定的法向恢复系数α)组成,其速度分布函数服从Enskog-Boltzmann方程。颗粒状流体的基本状态是均匀的冷却状态,其特征是标度速度F(c)的均匀,各向同性和固定分布。 F(c)在热速度(c〜1)范围内的行为可以用Sonine多项式展开式的两个第一个非平凡系数(a_2和a_3)来表征。本文的主要目标是回顾先前所做的一些工作,这些工作用于估计a_2和a_3的α相关性(并在计算机仿真中进行测量),以报告二维系统a_2和a_3的新计算机仿真结果,以及调查提出a_2和a_3的理论估计,并在简单性和准确性之间取得最佳折衷的可能性。

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