首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part H. Journal of Engineering in Medicine >Elastohydrodynamic lubrication analysis of a functionally graded layered bearing surface, with particular reference to 'cushion form bearings' for artificial knee joints
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Elastohydrodynamic lubrication analysis of a functionally graded layered bearing surface, with particular reference to 'cushion form bearings' for artificial knee joints

机译:功能梯度分层轴承表面的弹性流体动力润滑分析,特别是指用于人工膝关节的“缓冲形式轴承”

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Elastohydrodynamic lubrication of a functionally graded layered (FGL) bearing surface, whose elastic modulus increases with depth from the bearing surface, was investigated in this study. The finite difference method was employed to solve the Reynolds equation, simultaneously with the elasticity equation of the bearing surface, under circular point contacts. The finite element method was adopted to solve the elasticity equation for the FGL bearing surface. The displacement codricjents thus obtained were mcd to calculate the elastic dcformation or the bearing surface, required for the elastohydrodynamic lubrication analysis. Good agrecinent of the piudicted film thickness and pressure distribution was obtained. beteen the present method and a previous study for a single layered bearing surface with a uniform elastic modulus. The general numerical methodology was then applied to an FGL bearing surface with both linear and exponential variations in elastic modulus, with particular reference to the 'cushion form bearing' for artificial knee joints. The predicted film thickness and pressure distribution were shown to be quite close to those obtained for a singie layer under typical operating conditions ncpresentativc of artificial knee joints, provided that the elastic modulus of the single layer was chosen to be the average elastic modulus or the graded layer.
机译:在这项研究中,研究了功能梯度层(FGL)轴承表面的弹性流体动力润滑,其弹性模量随距轴承表面的深度而增加。在圆点接触下,采用有限差分法求解雷诺方程,并与轴承表面的弹性方程同时求解。采用有限元方法求解FGL轴承表面的弹性方程。对由此获得的位移系数进行mcd计算,以计算弹性流体动力润滑分析所需的弹性变形或轴承表面。获得了预期的膜厚和压力分布的良好一致性。在本发明方法和先前研究中,对于具有均匀弹性模量的单层轴承表面。然后将通用数值方法应用于弹性模量既线性又呈指数变化的FGL轴承表面,特别是指用于人工膝关节的“缓冲形式轴承”。如果将单层的弹性模量选择为平均弹性模量或梯度,则预测的膜厚和压力分布显示出与在典型的人工膝关节操作条件下单层获得的膜厚度和压力分布非常接近。层。

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