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功能梯度层状轴承表面的弹流润滑分析,特别涉及人工膝关节的“缓冲型轴承”

Elastohydrodynamic lubrication analysis of a functionally graded layered bearing surface, with particular reference to 'cushion form bearings' for artificial knee joints.

作者信息

Virdee S S, Wang F C, Xu H, Jin Z M

机构信息

School of Engineering, Design and Technology, University of Bradford, Bradford, UK.

出版信息

Proc Inst Mech Eng H. 2003;217(3):191-8. doi: 10.1243/095441103765212686.

Abstract

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 coefficients thus obtained were used to calculate the elastic deformation of the bearing surface, required for the elastohydrodynamic lubrication analysis. Good agreement of the predicted film thickness and pressure distribution was obtained, between 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 single layer under typical operating conditions representative of artificial knee joints, provided that the elastic modulus of the single layer was chosen to be the average elastic modulus of the graded layer.

摘要

本研究对功能梯度层状(FGL)轴承表面的弹流润滑进行了研究,该轴承表面的弹性模量从轴承表面起随深度增加。采用有限差分法求解雷诺方程,并同时求解圆形点接触下轴承表面的弹性方程。采用有限元法求解FGL轴承表面的弹性方程。由此获得的位移系数用于计算弹流润滑分析所需的轴承表面弹性变形。本方法与先前对具有均匀弹性模量的单层轴承表面的研究相比,在预测的膜厚和压力分布方面取得了良好的一致性。然后将通用数值方法应用于弹性模量呈线性和指数变化的FGL轴承表面,特别参考了人工膝关节的“缓冲形式轴承”。结果表明,在代表人工膝关节的典型运行条件下,预测的膜厚和压力分布与单层的膜厚和压力分布非常接近,前提是选择单层的弹性模量作为梯度层的平均弹性模量。

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