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Nonlinear Transport in Inelastic Maxwell Mixtures Under Simple Shear Flow

机译:简单剪切流下非弹性麦克斯韦混合物的非线性输运

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摘要

The Boltzmann equation for inelastic Maxwell models is used to analyze nonlinear transport in a granular binary mixture in the steady simple shear flow. Two different transport processes are studied. First, the rheological properties (shear and normal stresses) are obtained by solving exactly the velocity moment equations. Second, the diffusion tensor of impurities immersed in a sheared inelastic Maxwell gas is explicitly determined from a perturbation solution through first order in the concentration gradient. The corresponding reference state of this expansion corresponds to the solution derived in the (pure) shear flow problem. All these transport coefficients are given in terms of the restitution coefficients and the parameters of the mixture (ratios of masses, concentration, and sizes). The results are compared with those obtained analytically for inelastic hard spheres in the first Sonine approximation and by means of Monte Carlo simulations. The comparison between the results obtained for both interaction models shows a good agreement over a wide range values of the parameter space.
机译:非弹性麦克斯韦模型的玻尔兹曼方程用于分析稳态简单剪切流中粒状二元混合物中的非线性输运。研究了两种不同的运输过程。首先,通过精确求解速度矩方程来获得流变特性(剪切应力和法向应力)。其次,从扰动溶液通过浓度梯度的一阶显式确定浸没在剪切的非弹性麦克斯韦气体中的杂质的扩散张量。该膨胀的相应参考状态对应于(纯)剪切流问题中得出的解。所有这些传输系数均根据恢复系数和混合物的参数(质量比,浓度和尺寸)给出。将该结果与在第一次Sonine逼近中并通过蒙特卡洛模拟法对非弹性硬球体的分析所得结果进行比较。对两个交互模型获得的结果之间的比较表明,在参数空间的宽范围值上都具有良好的一致性。

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