Mechanical and Electrical Products Reliability Estimation under Weibull Distribution Based on Accelerated Life Test

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Abstract:

In practice, most mechanical and electrical products life obeys Weibull distribution.This paper based on the relationship between Weibull distribution and exponential distribution, improved the point estimate of characteristic life during the normal stress and enhanced the precision of analysis. The point estimate of the shape parameter under normal stress level was presented, when the assumption that the shape parameter under different stress levels keeps invariable was got rid of. Meanwhile, a means was put forward to give interval estimation of the Weibull distribution parameter and the lower confidence limit of the reliability. Finally, an example of the mechanical and electrical product’s constant-stress accelerated life test was given and proved that the proposed approach is accuracy. It should be valuable for implement of engineering.

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332-337

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February 2013

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© 2013 Trans Tech Publications Ltd. All Rights Reserved

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[1] Zhang Chunhua, Chen Xun, Li Yue. Analysis for Constant-stress Accelerated Life Testing Data under Weibulll Life Distribution [J]. Journal of National University of Defense Technology. Vol. 24 No. 2 (2002).

Google Scholar

[2] N. R. Man, R. E. Shafile, N. D. Shinpowala. Reliability and Life data Statistic Analysis [M]. Chinese Publishing Company of Electric Product Reliability and Quality Management. (1980).

Google Scholar

[3] Wu Shaomin, Cheng Xiyu. Analysis For Accelerated Life Testing Data under Weibull Distribution [J]. Journal of Huaqiao University. Vol. 20, No. 2, Apr. (1999).

Google Scholar

[4] Mao Shisong, Wang Lingling. Accelerated Life Test [M]. Beijing: Science Publishing Company. 3, (1997).

Google Scholar

[5] Wang Bingxing. Statistic Analysis under Weibull Distribution [J]. Applied Probability and Statistics. 8, 4, (1992).

Google Scholar

[6] Nelson, W. Accelerated Life Testing Step-Stress Models and Data Analysis [J], IEEE Trans. on Reliability R-29, (1980).

Google Scholar

[7] He Guofang. Reliability Data Collection and Analysis [M]. Beijing: Publishing Company of Defense Industry. 12, (1995).

Google Scholar

[8] Wendai W. Fitting the Weibull Log-Linear Model to Accelerated Life-Test Data[J]. IEEE Trans. Reliability, 2000, R-49(2): 217-223.

DOI: 10.1109/24.877341

Google Scholar

[9] Wang Bingxing. Statistic Analysis for Constant-stress Accelerated Life Test under Weibull Distribution [J]. Applied Probability and Statistics. Vol. 20, No. 4, 11, (2002).

Google Scholar

[10] Wang Lingling Xu Jiaqing. Interval Estimation of Constant-stress Accelerated Life Test under Weibull Distribution [J]. Mathematic Statistics and Applied Probability. No. 4, 12, (1994).

Google Scholar