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首页> 外文期刊>International Journal of Multiphase Flow >A one-way coupled, Euler-Lagrangian simulation of bubble coalescence in a turbulent pipe flow
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A one-way coupled, Euler-Lagrangian simulation of bubble coalescence in a turbulent pipe flow

机译:湍流管道中气泡合并的单向耦合Euler-Lagrangian模拟

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摘要

A bubble coalescence model is developed using an Euler-Lagrangian approach for unstructured grids. The Eulerian carrier fluid is solved using large-eddy simulation (LES) and the Lagrangian particle motion is solved with equations relating the turbulent motion of the carrier fluid to forces on each discrete bubble. The collision process is deterministic; bubble-bubble collisions are assumed to be binary and are modeled using a hard-sphere approach. A stochastic approach is used to model coalescence, with the probability of coalescence being a function of the bubble-bubble interaction timescale and the time to drain fluid between the colliding bubbles. The intention is to develop and validate the collision and coalescence model, neglecting two-way coupling turbulent subgrid stress transport of bubbles and the modification of the subgrid stress by the bubbles. Coalescence in a bubbly, turbulent pipe flow in microgravity is simulated with conditions similar to experiments by Colin et al. (Colin, C., Fabre, J., Dukler, A.E., 1991. Gas-liquid flow at microgravity conditions - I. Dispersed bubble and slug flow. Int. J. Multiphase Flow 17 (4), 533-544.) and excellent agreement of bubble size distribution is obtained between simulation and experiment. With increasing downstream distance, the number density of bubbles decreases due to coalescence and the average probability of coalescence decreases slightly due to an increase in overall bubble size.
机译:对于非结构化网格,使用Euler-Lagrangian方法开发了气泡合并模型。欧拉载流体使用大涡模拟(LES)求解,拉格朗日粒子运动通过方程式求解,该方程将载流体的湍流运动与每个离散气泡上的力相关联。碰撞过程是确定性的;气泡-气泡碰撞被假定为二进制碰撞,并使用硬球方法进行建模。随机方法用于建模聚结,聚结的概率是气泡-气泡相互作用时间标度和在碰撞的气泡之间排出流体的时间的函数。目的是开发和验证碰撞和合并模型,忽略气泡的双向耦合湍流子网格应力传递和气泡对子网格应力的改变。在微重力下的气泡状湍流中的聚结是在类似于Colin等人的实验条件下模拟的。 (Colin,C.,Fabre,J.,Dukler,AE,1991。微重力条件下的气液流动-I。分散的气泡和团状流。Int.J.MultiphaseFlow 17(4),533-544。)和模拟和实验之间获得了气泡尺寸分布的极佳一致性。随着下游距离的增加,气泡的数量密度由于聚结而降低,并且由于整体气泡尺寸的增加,聚结的平均概率略有降低。

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