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HYDRODYNAMIC SQUEEZE-FILM CHARACTERISTICS IN POROUS ANNULAR DISKS USING THE BRINKMAN MODEL

机译:布林克曼模型在多孔圆盘中的动力挤压膜特性

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Based on the Brinkman model (BM) with the assumption that the pressure gradient across the porous region is an unknown function, the effects of viscous shear stresses upon the squeezing-film motion in porous annular disks are considered. Using the Brinkman equations and applying the continuity conditions at the interface for the velocities, shear stresses and pressures, two coupled modified Reynolds equations governing the squeeze-film pressure are obtained. The film pressure equation is solved and applied to evaluate the load-carrying capacity and the height-time relationship. According to the results obtained, the BM predicts quite a different squeezing action to those derived by the slip-flow model (SFM) and the Darcy model (DM). Comparing with the SFM, the viscous shear effects of the BM increase the load-carrying capacity and the response time. But, these trends are reversed as compared to the DM. On the whole, the effects of viscous shear stresses are more pronounced for moderate-value permeability parameters and a higher-value radius ratio. A design example for porous annular disks is also illustrated for engineering applications.
机译:基于Brinkman模型(BM),并假设跨多孔区域的压力梯度是未知函数,考虑了粘性剪切应力对多孔圆盘中挤压膜运动的影响。使用Brinkman方程并在界面上应用速度,剪切应力和压力的连续性条件,获得了两个耦合的控制挤压膜压力的改进的Reynolds方程。求解薄膜压力方程,并将其应用于评估承载能力和高度-时间关系。根据获得的结果,BM预测的挤压作用与滑流模型(SFM)和Darcy模型(DM)的挤压作用完全不同。与SFM相比,BM的粘性剪切效应增加了承载能力和响应时间。但是,与DM相比,这些趋势是相反的。总体而言,对于中等数值的渗透率参数和更高数值的半径比,粘性剪切应力的影响更为明显。还说明了用于工程应用的多孔环形盘的设计示例。

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