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Strongly coupled fluid-particle flows in vertical channels. II. Turbulence modeling

机译:垂直通道中的强耦合的流体粒子流动。 II。湍流建模

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摘要

In Part I, simulations of strongly coupled fluid-particle flow in a vertical channel were performed with the purpose of understanding, in general, the fundamental physics of wall-bounded multiphase turbulence and, in particular, the roles of the spatially correlated and uncorrelated components of the particle velocity.The exact Reynolds-averaged (RA) equations for high-mass-loading suspensions were presented, and the unclosed terms that are retained in the context of fully developed channel flow were evaluated in an Eulerian–Lagrangian (EL) framework. Here, data from the EL simulations are used to validate a multiphase Reynolds-stress model (RSM) that predicts the wall-normal distribution of the two-phase, one-point turbulence statistics up to second order. It is shown that the anisotropy of the Reynolds stresses both near the wall and far away is a crucial component for predicting the distribution of the RA particle-phase volume fraction. Moreover, the decomposition of the phase-average (PA) particle-phase fluctuating energy into the spatially correlated and uncorrelated components is necessary to account for the boundary conditions at the wall. When these factors are properly accounted for in the RSM, the agreement with the EL turbulence statistics is satisfactory at first order (e.g., PA velocities) but less so at second order (e.g., PA turbulent kinetic energy). Finally, an algebraic stress model for the PA particle-phase pressure tensor and the Reynolds stresses is derived from the RSM using the weak-equilibrium assumption.
机译:在第一部分,在竖直通道强耦合流体的粒子流的模拟与理解的目的进行,一般地,有界壁的多相紊流的基础物理和,特别地,空间相关和不相关分量的作用颗粒velocity.The确切雷诺平均(RA)方程高质量加载悬浮液被呈现,并且被保持在充分发展的信道流的上下文的未封闭的术语在欧拉 - 拉格朗日(EL)框架进行了评价。这里,从EL模拟数据被用来验证预测两相,一个点的湍流统计的壁正态分布直到二阶多相雷诺应力模型(RSM)。结果表明,雷诺的各向异性强调两个壁近及远是用于预测RA粒子相体积分数的分布的重要组成部分。此外,相位平均(PA)颗粒相波动能量分解成空间相关和不相关的组件是必要的,以考虑在壁处的边界条件。当这些因素被适当地占在RSM,与EL湍流统计协议是令人满意的在第一级(例如,PA速度),但没有那么在第二阶(例如,PA湍流动能)。最后,对于PA粒子相压张量和雷诺应力的代数应力模型是从使用弱平衡假设的RSM的。

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