Scale Dependence of Fractal Contact Mechanics Model for Friction Surface

Liang Ao, Bian Yongming, Liu Guangjun
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Abstract

According to the fractal theory, the normal contact mechanics model for friction surface considering the asperity level and the various hardness of material has been established. The mathematical expressions of critical contact areas and critical levels of a single asperity are derived respectively from the deformation mechanism of a single asperity. Based on the micro-contact area distribution function, the relationship between the total normal contact load and the total real contact area is obtained. The numerical results show that the critical contact areas of asperity on friction surface are scale dependent, they reduce while the asperity level increases; for determined material properties of friction surface, the critical elastic level and the critical plastic level of asperity are decided by the value of fractal parameters; when fractal parameters of certain friction surface are constant, the elastic contact area ratio which manifests the wear resistance of the friction surface decreases with the raising of asperity level. The fractal contact mechanics model produces a theoretical foundation for further study of the wear mechanisms of friction surface.
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摩擦表面分形接触力学模型的尺度依赖性
根据分形理论,建立了考虑材料粗糙程度和不同硬度的摩擦表面法向接触力学模型。从单个粗糙体的变形机理出发,分别导出了单个粗糙体的临界接触面积和临界水平的数学表达式。基于微接触面积分布函数,得到了总法向接触载荷与总实际接触面积之间的关系。结果表明:摩擦表面粗糙度的临界接触面积随粗糙度的增大而减小;对于确定的摩擦表面材料性能,粗糙度的临界弹性水平和临界塑性水平由分形参数的取值决定;当某一摩擦表面的分形参数一定时,反映摩擦表面耐磨性的弹性接触面积比随着粗糙程度的提高而降低。分形接触力学模型为进一步研究摩擦表面的磨损机理提供了理论基础。
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