金属材料表面静摩擦学特性的预测研究——实验佐证

田红亮;刘芙蓉;赵春华;方子帆;朱大林;陈保家;秦红玲;张发军

振动与冲击 ›› 2014, Vol. 33 ›› Issue (1) : 209-220.

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振动与冲击 ›› 2014, Vol. 33 ›› Issue (1) : 209-220.
论文

金属材料表面静摩擦学特性的预测研究——实验佐证

  • 田红亮1,刘芙蓉1,赵春华1,方子帆1,朱大林1,陈保家2,秦红玲1,张发军1
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Prediction investigation on static tribological performance of metallic material surfaces—— experimental proof

  • TIAN Hong-liang1, LIU Fu-rong1, ZHAO Chun-hua1, FANG Zi-fan1, ZHU Da-lin1, CHEN Bao-jia2, QIN Hong-ling1, ZHANG Fa-jun1
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摘要

给出有关粗糙表面单个微凸体接触点面积a的概率分布密度的推导过程。该概率分布密度适用于机械加工粗糙表面,不管磨削、铣削、车削表面都满足此概率分布密度的关系式。按照整体柔性结合面的结构函数,提出具体计算分形维数、分形粗糙度的方法。对文献[1]的理论计算和分析进行定量实验佐证。实验佐证显示:在一定法向加载重物的条件下,理论静摩擦系数和实验的绝对误差在-0.03302 ~ 0.01926之间,理论静摩擦系数和实验的相对误差在-8.323% ~ 5.512%之间。

Abstract

The deducible process was given to solve the probability distribution density associated with an individual asperity contact spot of area a. The probability distribution density is applicable to the mechanical processing rough surface in spite of grinding, milling or turning. The approach of computing the fractal dimension and fractal roughness was embodied from the structure function of whole flexible joint surface. The theoretical computation and analysis from reference [1] were quantitatively experimentally validated. The experimental evidence displays that under a certain condition of normal loading heavy object, the absolute warp between the theoretical static friction coefficients and experimental ones distributes from -0.03302 to 0.01926, and the relative windage between them fluctuates from -8.323% to 5.512%.


关键词

金属材料表面 / 静摩擦系数 / 概率分布密度 / 结构函数

Key words

metallic material surface / static friction coefficient / probability distribution density / structure function

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田红亮;刘芙蓉;赵春华;方子帆;朱大林;陈保家;秦红玲;张发军. 金属材料表面静摩擦学特性的预测研究——实验佐证[J]. 振动与冲击, 2014, 33(1): 209-220
TIAN Hong-liang;LIU Fu-rong;ZHAO Chun-hua;FANG Zi-fan;ZHU Da-lin;CHEN Bao-jia;QIN Hong-ling;ZHANG Fa-jun. Prediction investigation on static tribological performance of metallic material surfaces—— experimental proof[J]. Journal of Vibration and Shock, 2014, 33(1): 209-220

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