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A Finite Element Model of Unsteady Cavitating Fluid Flow around a Hydrofoil

机译:水涂层周围不稳定空化流体流动的有限元模型

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The present study deals with the unsteady dynamics of cavitation around the NACA 0015 hydrofoil in a channel. A finite element model is proposed to solve the governing equations of momentum and mass conservation. Turbulent flows around the hydrofoil are described by the Prandtl-Kolmogorov model. The cavitation phenomenon is modeled through a mixture model involving liquid and vapor flows and the Zwart-Gerber-Belamri (ZGB) model is considered to evaluate the transport of the water vapor fraction. The variational finite element model formulation includes the mixing of the characteristic method and the finite element. Also, at the open sides of the channel flow, an open boundary condition is imposed. Numerical experiments are performed for cavitation numbers 0.8 and 0.4. The presented model predicts the essential features of unsteady cavitating flows, the generation of vapor cavities, the time-dependent oscillations of the variables and the presence of vortical flow structures associated to vapor volume concentrations during the shedding process.
机译:本研究涉及通道中Naca 0015水翼膜的空化不稳定动态。提出了有限元模型来解决动量和大规模保护的控制方程。水涂层周围的湍流流动由Prandtl-Kolmogorov模型描述。空化现象通过涉及液体和蒸汽流量的混合物模型进行建模,并且认为Zwart-Gerber-belamri(ZGB)模型被认为评估水蒸气馏分的运输。变分有限元模型配方包括混合特征方法和有限元。而且,在通道流的开口侧,施加开放边界条件。对测量数0.8和0.4进行数值实验。所呈现的模型预测不稳定的空化流量,蒸气腔的产生,变量的时间依赖性振荡以及在脱落过程中与蒸汽体积浓度相关联的涡流结构的存在。

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