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Hydrodynamics at the Navier-Stokes Level Applied to Fast, Transient, Supersonic Granular Flows

机译:纳维埃斯 - 斯托克斯水平的流体动力学应用于快速,瞬态,超音速粒度流动

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We perform two-dimensional hydrodynamic simulations on a paradigmatic problem of granular dynamics, the Faraday instability, using two different approximations to the Navier-Stokes granular equations: the constitutive equations and kinetic coefficients derived from the assumption of vanishing inelasticity (Jenkins-Richman approach) obtained by solving the Enskog equation disks by means of Grad's method, and the ones obtained by solving the Enskog equation with the Chapman-Enskog method (Garzo-Dufty-Lutsko approach). The comparison reveals important qualitative and quantitative differences with respect to the hydrodynamic fields obtained by averaging results from particle simulations of the same system.
机译:我们对粒状动力学的范式问题进行二维流体动力模拟,法拉第不稳定性,使用两个不同的近似对Navier-Stokes粒度方程:从假定消失的内弹性的假设(Jenkins-Richman方法)来源的本构方程和动力系数通过通过毕业方法解决Enskog方程式磁盘而获得的,通过用Chapman-Enskog方法解决Enskog方程来获得的(Garzo-Dufty-Lutsko方法)获得的。比较揭示了相对于通过相同系统的粒子模拟的平均结果获得的流体动力场的重要定性和定量差异。

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