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Constitutive Relations for Dispersed Particles in Nonuniform Flows

机译:非均匀流中分散颗粒的本构关系

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An application of a kinetic approach to two-fluid modelling of particle laden flows is examined. This is based on a probability density function (pdf) approach analogous to that used in the kinetic theory of gases. The continuum equations, representing the transport of mass, momentum and the particle Reynolds stresses of the dispersed phase, are obtained by an appropriate integration of the pdf equation over all particle velocities at a fixed location in space. However, these equations are not closed in that they contain certain terms for which there are no transport equations. Using purely formal techniques, closed expressions can be found for these unknowns. We also compare the numerical solution of the resultant closed system of equations to results obtained from random walk simulations of particle dispersion in a channel flow with perfectly reflecting walls.
机译:研究了动力学方法在含颗粒流的双流体建模中的应用。这基于类似于气体动力学理论的概率密度函数(pdf)方法。通过在空间中固定位置上的所有粒子速度上的pdf方程的适当积分,可以得到表示分散相的质量,动量和粒子雷诺应力传递的连续方程。但是,这些方程式不是封闭的,因为它们包含某些术语,而这些术语没有输运方程式。使用纯形式技术,可以为这些未知数找到闭合表达式。我们还将比较所得封闭方程组的数值解与从具有完美反射壁的通道流中的粒子扩散的随机游走模拟获得的结果。

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