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Numerical simulations of random suspension at finite Reynolds numbers

机译:有限雷诺数下随机悬浮的数值模拟

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摘要

The sedimentation of solid spherical particles in an initially quiescent fluid is investigated through numerical simulations. Under conditions of Stokes flow, the results provide good agreement with experiments for the mean settling velocity while the velocity fluctuation levels grow with the size of the system in accordance with theoretical predictions for homogeneous suspensions. New results on finite Reynolds number suspensions are presented that illustrate the role of wake-induced interactions between particles. A significant reduction in the average settling velocity is explained by an enhancement of a wake-induced scattering process. Anisotropy in the fluid flow is evident and the evolution of velocity correlations is investigated for various particulate Reynolds numbers. Increases in Reynolds number tend to decrease the integral length scale of the fluctuating flow field and reduce significantly the Lagrangian time scale of the velocity fluctuations. Analysis of the evolution of fluctuation of fluctuation levels when the domain width grows indicates that inertial screening dramatically reduces the divergence.
机译:通过数值模拟研究了初始静态流体中固体球形颗粒的沉降。在斯托克斯流量条件下,根据均质悬浮液的理论预测,结果与平均沉降速度的实验结果吻合良好,而速度波动水平随系统的大小而增加。提出了有关有限雷诺数悬浮的新结果,这些结果说明了尾流诱导的粒子之间相互作用的作用。平均沉降速度的显着降低是由尾波诱发的散射过程的增强所解释的。流体中的各向异性很明显,并且针对各种雷诺数研究了速度相关性的演化。雷诺数的增加趋向于减小脉动流场的积分长度尺度,并显着减小速度波动的拉格朗日时间尺度。当域宽度增加时,对波动水平的波动演变的分析表明,惯性筛选显着减小了发散。

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