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A general Bayes Weibull inference model for accelerated life testing

机译:通用贝叶斯威布尔推理模型用于加速寿命测试

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This article presents the development of a general Bayes inference model for accelerated life testing. The failure times at a constant stress level are assumed to belong to a Weibull distribution, but the specification of strict adherence to a parametric time-transformation function is not required. Rather, prior information is used to indirectly define a multivariate prior distribution for the scale parameters at the various stress levels and the common shape parameter. Using the approach, Bayes point estimates as well as probability statements for use-stress (and accelerated) life parameters may be inferred from a host of testing scenarios. The inference procedure accommodates both the interval data sampling strategy and type Ⅰ censored sampling strategy for the collection of ALT test data. The inference procedure uses the well-known Markov Chain Monte Carlo (MCMC) methods to derive posterior approximations. The approach is illustrated with an example.
机译:本文介绍了用于加速寿命测试的通用贝叶斯推理模型的开发。假定在恒定应力水平下的失效时间属于威布尔分布,但是不需要严格遵守参数化时间转换函数的规范。而是,先验信息用于间接定义各种应力水平下的尺度参数和公共形状参数的多元先验分布。使用该方法,可以从许多测试方案中推断出贝叶斯点估计值以及使用压力(和加速的)寿命参数的概率陈述。推论程序既包含间隔数据采样策略,也包含针对ALT测试数据的Ⅰ型删失采样策略。推理过程使用著名的马尔可夫链蒙特卡洛(MCMC)方法得出后验近似值。举例说明了该方法。

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