计算机集成制造系统 ›› 2015, Vol. 21 ›› Issue (第8期): 2132-2137.DOI: 10.13196/j.cims.2015.08.019

• 产品创新开发技术 • 上一篇    下一篇

腐蚀应力加速寿命试验条件下滚动轴承的可靠性评估

张石平1,王智明2+,杨建国3   

  1. 1.淮海工学院工程训练中心
    2.淮海工学院机械工程学院
    3.上海交通大学机械与动力工程学院
  • 出版日期:2015-08-31 发布日期:2015-08-31
  • 基金资助:
    国家自然科学基金资助项目(51275305)。

Reliability assessment for rolling bearings using accelerated life testing under corrosion stress conditions

  • Online:2015-08-31 Published:2015-08-31
  • Supported by:
    Project supported by the National Natural Science Foundation,China(No.51275305).

摘要: 为了缩短轴承可靠性评估试验时间,用逆幂律Weibull加速寿命试验方法分析了腐蚀条件下滚动轴承的可靠性。用加权最小二乘法和极大似然法给出了评估模型参数的点估计,结合信息矩阵法给出了评估模型参数及轴承平均寿命、可靠度、可靠寿命等可靠性指标的区间估计。解决了常见轴承可靠性评估中只有可靠性指标点估计而缺少区间估计的问题,使评估结果更加全面。分析了具体实例,基于Akaike信息准则(AIC)、贝叶斯信息准则(BIC)原理,用最佳模型给出了腐蚀条件下轴承的可靠性评估结果。计算结果表明所提方法具有较高的评估精度,且当腐蚀应力提高1倍时,轴承的平均寿命缩短8.75%,可靠度减小16.83%。

关键词: 加速寿命试验, 滚动轴承, 可靠性评估, 腐蚀应力, 逆幂律

Abstract: To reduce the reliability assessment testing time for bearings,the reliability of rolling bearings in corrosion conditions was analyzed with inverse power law-Weibull accelerated life testing method.The point estimation of model parameters were presented by weighted least square method and maximum likelihood estimation.The interval estimation for model parameters and bearings reliability indices included Mean Time To Failure (MTTF),reliability and reliability life were all given by using Fisher information matrix method,which could solve the problems that only had point estimation but no interval estimation in common evaluation and make evaluation result more comprehensive.Based on AIC and BIC information criteria,the reliability assessment results of bearings in corrosion conditions were obtained with best assessment model.The calculating results showed that the proposed method had a higher assessment accuracy,and mean life of bearings shortened by 8.75% and reliability reduced by 16.83% as the corrosion stress increased one times.

Key words: accelerated life testing, rolling bearing, reliability assessment, corrosion stress, inverse power law

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