A numerical simulation of viscous shear effects on porous squeeze-film using the Darcy-Brinkman model

M. Nabhani, M. Khlifi, B. Bou-Saïd
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引用次数: 10

Abstract

In recent decades, problems related to the squeeze of fluid films in the presence of a porous medium draw attention of researchers and are the subject of many applied studies for industry and biomechanics. Our concerns in this paper are the numerical simulation of the viscous shear stresses effects on the fluid film characteristics between two discs with one porous. This study is based on the coupling, at the fluid film-porous disc interface, of the Darcy-Brinkman equations in the porous medium and the modified Reynolds equation describing the flow in the fluid film. The system of equations obtained is discretized by the means of finite differences method and solved numerically using the technique of Successive Over-Relaxation (SOR). The results show that the viscous shear effects increase the radial and the axial fluid film velocities as well as the squeeze film velocity but decrease the response time. Moreover, these effects are enlarged for smaller viscous shear parameter and for smaller fluid film thickness.
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基于Darcy-Brinkman模型的多孔挤压膜黏性剪切效应数值模拟
近几十年来,多孔介质中流体膜的挤压问题引起了研究人员的关注,并成为许多工业和生物力学应用研究的主题。本文关注的是粘性剪切应力对两个单孔圆盘间液膜特性影响的数值模拟。本研究基于多孔介质中的Darcy-Brinkman方程和描述流体膜中流动的修正Reynolds方程在流体膜-多孔盘界面处的耦合。采用有限差分法对得到的方程组进行离散化,并采用逐次过松弛(SOR)技术进行数值求解。结果表明,黏性剪切作用增加了径向、轴向流膜速度和挤压膜速度,缩短了响应时间;黏性剪切参数越小,液膜厚度越小,这种效应越明显。
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Mecanique & Industries
Mecanique & Industries 工程技术-工程:机械
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