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Mean-field/PDF numerical approach for polydispersed turbulent two-phase flows

机译:多分散湍流两相流的均值/ PDF数值方法

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The purpose of this paper is to give an overview in the realm of numerical computations of polydispersed turbulent two-phase flows, using a mean-field/PDF approach. In this approach, the numerical solution is obtained by resorting to a hybrid method, where the mean fluid properties are computed by solving mean-field (RANS) equations with a classical finite volume procedure whereas the local instantaneous properties of the particles are determined by solving stochastic differential equations (SDEs). The fundamentals of the general formalism are recalled and particular attention is focused on a specific theoretical issue: the treatment of the multiscale character of the dynamics of the discrete particles, i.e. the consistency of the system of SDEs in asymptotic cases. Then, the main lines of the particle/mesh algorithm are given and some specific problems, related to the integration of the SDEs, are discussed, for example, issues related to the specificity of the treatment of the averaging and projection operators, the time integration of the SDEs (weak numerical schemes consistent with all asymptotic cases), and the computation of the source terms. Practical simulations, for three different flows, are performed in order to demonstrate the ability of both the models and the numericals to cope with the stringent specificities of polydispersed turbulent two-phase flows.
机译:本文的目的是使用平均场/ PDF方法概述多分散湍流两相流的数值计算领域。在这种方法中,通过使用混合方法获得数值解,其中通过使用经典有限体积程序求解平均场(RANS)方程来计算平均流体特性,而通过求解确定粒子的局部瞬时特性。随机微分方程(SDE)。回顾了一般形式主义的基础,并特别关注了一个特定的理论问题:处理离散粒子动力学的多尺度特征,即渐近情况下SDE系统的一致性。然后,给出了粒子/网格算法的主线,并讨论了一些与SDE的积分有关的具体问题,例如,与平均和投影算子的处理的特殊性,时间积分有关的问题。 SDE(与所有渐近情况一致的弱数值格式)的计算,以及源项的计算。进行了针对三种不同流动的实际模拟,以证明模型和数值均能应对多分散湍流两相流的严格特性。

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