Volume 34 Issue 9
Sep.  2019
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Rapid determination method for degradation curve subject to power function[J]. Journal of Aerospace Power, 2019, 34(9): 1873-1878. doi: 10.13224/j.cnki.jasp.2019.09.003
Citation: Rapid determination method for degradation curve subject to power function[J]. Journal of Aerospace Power, 2019, 34(9): 1873-1878. doi: 10.13224/j.cnki.jasp.2019.09.003

Rapid determination method for degradation curve subject to power function

doi: 10.13224/j.cnki.jasp.2019.09.003
  • Received Date: 2019-05-08
  • Publish Date: 2019-09-28
  • Many degradation curves illustrate a two-stage property where the deterioration is fast in the first stage and then becomes slow in the second stage. For this sort of degradation curves subject to power function, a rapid determination method was proposed, which can fit and extrapolate the complete degradation curve with the test data from fast degradation stage, or adding a small amount of test data from slow degradation stage. Abundant analyses of real applications and Monte Carlo simulations showed that, under this circumstance the obtained curve can also approach the true value, or be more conservative, which is safe and useable in engineering. Rapid determination methods for three-parameter power function degradation curve (rubber aging curve, S -N curve, ε -N curve, light intensity degrading curve of LED, etc) and four-parameter power function degradation curve (stress relaxation curve, creep rupture curve, and so forth) were discussed, corresponding median degradation curve and confidence limit curve with high confidence level and high reliability were further derived. According to the comparative analyses of two real applications, it can be concluded that the proposed method can save about two-third of test time and cost.

     

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  • [1]
    尹西岳.温度、应力加速试验对螺旋压缩弹簧应力松弛行为的影响[D].天津:天津大学,2012.YIN Xiyue.Effects of temperature and stress accelerated testing on stress relaxation behavior of helical compress spring[D].Tianjin:Tianjin University,2012.(in Chinese)
    [2]
    吴琼,傅惠民.橡胶密封性能多元双方差回归分析方法[J].航空动力学报,2011,26(8):1855-1859.WU Qiong,FU Huimin.Sealing performance multivariate two-variance regression analysis method for rubbers[J].Journal of Aerospace Power,2011,26(8):1855-1859.(in Chinese)
    [3]
    张少波,傅惠民.蠕变持久寿命幂函数预测方法[J].机械强度,2004,26(6):662-665.ZHANG Shaobo,FU Huimin.Power function method for creep life prediction[J].Journal of Mechanical Strength,2004,26(6):662-665.(in Chinese)
    [4]
    WANG X,JIANG P,GUO B,et al.Real-time reliability evaluation for an individual product based on change-point Gamma and Wiener process[J].Quality and Reliability Engineering International,2014,30(4):513-525.
    [5]
    AGRAWAL G P,DUTTA N K.Semiconductor lasers[M].New York:Springer Science and Business Media,2013.
    [6]
    魏高乐,陈志军.基于多阶段-随机维纳退化过程的产品剩余寿命预测方法[J].科学技术与工程,2015,15(26):27-34.WEI Gaole,CHEN Zhijun.Prediction of residual life of products based on multi-stage stochastic Wiener degradation process[J].Science Technology and Engineering,2015,15(26):27-34.(in Chinese)
    [7]
    冯静.基于秩相关系数的加速贮存退化失效机理一致性检验[J].航空动力学报,2011,26(11):2439-2444.FENG Jing.Consistent test of accelerated storage degradation failure mechanism based on rank correlation coefficient[J].Journal of Aerospace Power,2011,26(11):2439-2444.(in Chinese)
    [8]
    傅惠民.二维单侧容限系数方法[J].航空学报,1993,14(3):166-172.FU Huimin.A method of two-dimensional one-sided tolerance factors[J].Acta Aeronautica et Astronautica Sinica,1993,14(3):166-172.(in Chinese)
    [9]
    傅惠民.正态分布百分位值和百分率的置信限和容忍限公式[J].航空学报,1994,15(1):94-101.FU Huimin.Formulas for tolerance limits and confidence limits of normal population percentiles and percentages[J].Acta Aeronautica et Astronautica Sinica,1994,15(1):94-101.(in Chinese)
    [10]
    傅惠民,张应福.解非线性方程组的一元化方法[J].机械强度,1999,21(3):205-207.FU Huimin,ZHANG Yingfu.Univariate method for solving nonlinear simultaneous equations[J].Journal of Mechanical Strength,1999,21(3):205-207.(in Chinese)
    [11]
    李咏今.硫化橡胶热氧老化时物理机械性能变质规律的研究[J].特种橡胶制品,1997,18(1):42-51.LI Yongjin.Study on degradation rule of physical mechanical property of vulcanizate during the period of heat ageing[J].Special Purpose Rubber Products,1997,18(1):42-51.(in Chinese)
    [12]
    肖坤,顾晓辉,彭琛.基于恒定应力加速退化试验的某引信用O型橡胶密封圈可靠性评估[J].机械工程学报,2014,50(16):62-69.XIAO Kun,GU Xiaohui,PENG Chen.Reliability evaluation of the O-type rubber sealing ring for fuse based on constant stress accelerated degradation testing[J].Journal of Mechanical Engineering,2014,50(16):62-69.(in Chinese)
    [13]
    熊传溪.橡胶老化的化学应力松弛数学模型[J].合成橡胶工业,1992,15(3):180-183.XIONG Chuanxi.Mathematical model for chemical stress relaxation of rubbers in aging[J].China Synthetic Rubber Industry,1992,15(3):180-183.(in Chinese)
    [14]
    奥金格И А,伊凡诺娃B C,布尔杜克斯基B B,等.金属的蠕变与持久强度理论[M].北京:中国工业出版社,1966.
    [15]
    芮二明.60Si2MnA弹簧钢的应力松弛加速试验技术研究[D].哈尔滨:哈尔滨工业大学,2010.RUI Erming.A study on stress relaxation accelerated test of 60Si2MnA steel[D].Harbin:Harbin Institute of Technology,2010.(in Chinese)
    [16]
    申发兰,陈明和,冯建超.TA15合金高温应力松弛和流变应力行为[J].宇航材料工艺,2013,43(3):114-119.SHEN Falan,CHEN Minghe,FENG Jianchao.Stress relaxation and flow stress of TA15 alloy at elevated temperature[J].Aerospace Materials and Technology,2013,43(3):114-119.(in Chinese)
    [17]
    李忆莲,朱知寿.螺旋弹簧(1Cr18Ni9)的应力松驰:动力学方程及稳定化技术[J].机械工程学报,1992,28(3):17-22.LI Yilian,ZHU Zhishou.Stress relaxation of the spring (1Cr18Ni9)-dynamic and technology of stabilization[J].Chinese Journal of Mechanical Engineering,1992,28(3):17-22.(in Chinese)
    [18]
    王宗仁,李毅,刘波,等.一种基于压簧应力松弛测试数据的可靠度确定方法:105300673B[P].2017-07-28.
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