Improvement of Bubble Model in High Void Fraction for Cavitating Flow Simulations

N. Tsurumi, Y. Tamura, Y. Matsumoto
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引用次数: 1

Abstract

One of the cavitation models for cavitating flow simulations is the bubble dynamics based method (bubble model). In a typical bubble dynamics based method, the Rayleigh–Plesset equation is solved for determining the volumetric motion of a bubble. It is derived for a single bubble in uniform fluid, and thus, is not adequate for a bubble in high void fraction fluid. Therefore, in the existing bubble dynamics based model, high void fraction fluid has not been treated as far as utilizing the Rayleigh–Plesset equation is concerned. In this paper, a bubble dynamics model treating high void fraction region is proposed. The present model has a threshold between low and high void fraction. Below the threshold, Rayleigh–Plesset equation is solved. Above the threshold, the second derivative of temporal difference of a bubble radius is set to be zero when the bubble is expanding, and Rayleigh–Plesset equation is again solved when the bubble is shrinking. For computational example, flow around Clark-Y11.7% and NACA0015 is calculated for validation of this approach and compared with experiment and the old bubble dynamics based method.
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空化流模拟中高空隙率气泡模型的改进
基于气泡动力学方法(气泡模型)是模拟空化流动的一种空化模型。在一种典型的基于气泡动力学的方法中,求解了确定气泡体积运动的Rayleigh-Plesset方程。它是针对均匀流体中的单个气泡而导出的,因此不适用于高空隙率流体中的气泡。因此,在现有的基于气泡动力学的模型中,未采用Rayleigh-Plesset方程来处理高含空率流体。本文提出了一种处理高空隙率区域的气泡动力学模型。该模型在低空隙率和高空隙率之间有一个阈值。在阈值以下,求解Rayleigh-Plesset方程。在阈值以上,当气泡膨胀时,将气泡半径时间差的二阶导数设为零,当气泡收缩时,再次求解Rayleigh-Plesset方程。通过计算实例,对Clark-Y11.7%和NACA0015周围的流动进行了计算验证,并与实验和基于气泡动力学的旧方法进行了比较。
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