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滚针轴承接触分析 被引量:9

Analysis on Contact of Needle Roller Bearings
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摘要 建立了两弹性体的弹性接触模型,推导出了滚针轴承的弹性趋近量计算公式,并分析了滚针轴承在滚针偏斜角不断增大的过程中,其接触应力和表面层Mises应力场的分布情况,并推出了滚针轴承疲劳寿命降低20%时滚子的临界偏斜角公式。结果表明,当滚针偏斜角为0.04°时,滚针轴承端部开始出现局部严重磨损;当滚针偏斜角为0.07°时,滚针会发生断裂;并且随着偏斜角的增大,滚针轴承寿命会显著下降。 The elastic contact model of two elastomers is established,the computational formula of elastic approach of needle roller bearings is derived,and the distributions of contact stress and Mises stress field are analyzed when the angle of inclination increased gradually.Moreover,the formula of critical angle of inclination is deduced for needle roller bearings when the fatigue life is reduced by 20%.The results show that,when the angle of inclination is 0.04°,the local heavy wear at one needle end appears;and when the angle of inclination is 0.07°,the needles break down.With the increase of the angle of inclination,the life of needle roller bearings will shorten significantly.
出处 《轴承》 北大核心 2011年第11期1-4,共4页 Bearing
基金 博士点基金项目(J20081235) 浙江省自然科学基金重点资助项目(Z1100475)
关键词 滚针轴承 滚针偏斜 弹性接触 接触应力 Mises应力 寿命 needle roller bearing needle roller inclination elastic contact contact stress Mises stress life
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参考文献5

  • 1Harris T A. Rolling Bearing Analysis [ M ]. New York: John Wiley & Sons, Inc. , 2001.
  • 2Sadeghi F, Jalalahmadi B, Slack T S, et al. A Review of Roiling Contact Fatigue [ J ]. Journal of Tribology, 2009,131:1 - 14.
  • 3罗天宇,罗继伟.圆柱滚子的弹性趋近量[J].轴承,2009(6):8-10. 被引量:13
  • 4Brandlein J. The Effects of Misalignment on the Life of Cylindrical RoUer Bearings [ J ]. Ball and Roller Bearing Engineering, 1971 (10) :2 - 9.
  • 5Ioannides E, Harris T A. A New Fatigue Life Model for Roiling Bearing[J]. Journal of Tribology, 1985, 107 : 367 - 378.

二级参考文献4

  • 1Johnson K L. Contact Mechanics [ M ]. Cambridge: Cambridge University Press, 1985.
  • 2Harris T A, Kotzalas M N. Rolling Bearing Analysis: First Volume [ M ]. 5 th ed. Boca Raton: Taylor & Francis, 2007.
  • 3伍小平.固体力学进展及应用[C].合肥:中国科学技术大学出版社,2005:169-175.
  • 4Hertz H. On the Contact of Elastic Solids and on Hardness[C]. Miscellaneous Papers, London: MacMillan, 1896.

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