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Inverse Energy Cascade Structure of Turbulence in a Bubby Flow (Numerical Analysis Using Eulerian-Lagrangian Model Equations)

机译:Bubby流中湍流的逆能级联结构(使用欧拉 - 拉格朗日模型方程的数值分析)

摘要

The inverse energy cascade in bubbly flow is investigated by a numerical simulation using the Eulerian-Lagrangian model in which the governing equations are formulated with emphasis on the translational motion of bubbles in nonuniform flow. In this paper we are concerned with the validation of the numerical model and various parametric dependencies on the inverse cascade. The calculated results reveal that,1)continuous growth of the spatial fluctuation scale in a bubble-induced flow is well predicted by the present numerical model and the results have a good analogy with the experimental results which were introduced in our first report,2) the strong relationship between energy-decaying process and bubble-bubble distance interval is also identified by the present analysis,and 3) the slope of energy-decaying in the high wavenumber region depends on the kinematic viscosity of liquid,and that in the low wavenumber region depends on inhomogeneous buoyancy distribution which changes due to the bubble motion.
机译:利用Eulerian-Lagrangian模型通过数值模拟研究了气泡流中的能量逆级联,其中控制方程的制定着重于气泡在非均匀流中的平移运动。在本文中,我们关注数值模型的验证以及逆级联上的各种参数依赖性。计算结果表明,(1)目前的数值模型很好地预测了气泡引起的流动中空间波动尺度的连续增长,并且该结果与我们在第一份报告中介绍的实验结果有很好的比喻,2)通过本次分析还确定了能量衰减过程与气泡距离间隔之间的密切关系,3)高波数区域的能量衰减斜率取决于液体的运动粘度,而低波数区域的能量衰减斜率取决于液体的运动粘度。区域取决于浮力分布的不均一性,该分布因气泡运动而变化。

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