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Kinetic modeling of particles in stratified flow - Evaluation of dispersion tensors in inhomogeneous turbulence

机译:分层流动中颗粒的动力学建模-非均匀湍流中弥散张量的评估

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摘要

The continuum equations for a dilute particle distribution in inhomogeneous turbulence are tested against results from a Langevin particle tracking simulation. Reeks' version of the kinetic theory is used to generate the mass, momentum and kinetic stress equations for the particle distribution. The particle tracking data are used to directly evaluate the dispersion tensors lambda and mu which serve as closure relations for the continuum equations. These exact forms are compared to approximate, local forms. Even for low Stokes numbers (corresponding to low particle inertia defined by tau/tau p 1), the tensor;. is strongly affected by the inhomogeneity and depends on turbulence parameters in the volume corresponding to the particle path dispersion over the particle Lagrangian integral timescale tau. In contrast, the locally homogeneous form of the velocity dispersion tensor p is a sufficient approximation, since it depends on the dispersion volume over the much smaller particle relaxation time tau(p). It is demonstrated that the body force due to the dispersion vector cannot be neglected. In the limit of passive tracers (zero stopping distance), gamma is equal to the gradient of;., if the physical setting is such that we can invoke constant tracer density in this limit. (C) 2007 Elsevier Ltd. All rights reserved.
机译:针对Langevin粒子跟踪模拟的结果,测试了非均匀湍流中稀颗粒分布的连续方程。 Reeks的动力学理论版本用于生成粒子分布的质量,动量和动应力方程。粒子跟踪数据用于直接评估色散张量λ和μ,它们用作连续方程的闭合关系。将这些精确形式与近似的局部形式进行比较。即使对于低斯托克斯数(对应于由tau / tau p 1定义的低粒子惯性),张量;。不均匀性强烈地受到影响,并且取决于体积中的湍流参数,该体积中的湍流参数对应于粒子拉格朗日积分时间标度tau上的粒子路径弥散。相反,速度弥散张量p的局部均匀形式是一个足够的近似值,因为它取决于在非常小的粒子弛豫时间tau(p)上的弥散量。证明了不能忽略由于色散矢量引起的体力。在无源示踪剂的极限(零停止距离)中,如果物理设置使得我们可以在此极限中调用恒定的示踪剂密度,则γ等于的梯度。 (C)2007 Elsevier Ltd.保留所有权利。

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