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Accelerated Life Test Planning for Minimizing Misclassification Risks
DOI:10.1109/TR.2020.2969033.png)
摘要
En 中文
The optimal plan of a time-censored accelerated life test (ALT) depends on unknown parameters in the ALT model. The general strategy for coping with this problem is to replace the unknown parameters with their a priori estimated values, after which we can design test plans that are robust to deviations of the estimated values. In an ALT with log-location-scale lifetime distribution and linear acceleration relation function, the slope parameter of the acceleration relation function usually has the highest uncertainty. Instead of prespecifying the slope parameter in the ALT design, in this article, we propose a new design criterion that minimizes the risk of misclassifying whether the product's pth quantile meets the design specification. Through a case study of a circular electric connector, we illustrate the proposed method, and compare it with other test criteria. The comparison result shows that the proposed plan exhibits good performance in both estimating and s-testing the product's pth quantile.
Keyword:
Stress
Probability
Testing
Maximum likelihood estimation
Standards
Life estimation
Reliability
Accelerated test
life test
log-location-scale distribution
optimum plan
type-I censoring
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5.7
论文数:
2.8K
被引数:
8.5K
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引用论文
Generalized Fiducial Inference for Accelerated Life Tests With Weibull Distribution and Progressively Type-II Censoring具有Weibull分布和逐步II型检查的加速寿命试验的广义基准推断
Acceptance sampling plan of accelerated life testing for lognormal distribution under time-censoring

