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Reliability estimation of the stress-strength model with non-identical jointly type-Ⅱ censored Weibull component strengths

机译:非相同共同Ⅱ型Ⅱ型抗义近博组件强度的应力强度模型的可靠性估计

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This article considers the estimation of the stress-strength reliability with non-identical and also jointly censored component strengths. Both stress and strength variables are assumed to follow two-parameter Weibull distribution. In this reliability model, we assume type-II censoring scheme for common stress variable and jointly type-II censoring scheme for strength variables. Inferences for the reliability of this system are obtained with maximum likelihood estimation (MLE) and Bayesian estimation methods. In the Bayesian section, point estimations are obtained with Lindley's approximation and Markov Chain Monte Carlo method with the Metropolis-Hasting algorithm. Also, asymptotic confidence intervals for the MLEs and the highest posterior density credible intervals for Bayesian estimations are obtained. Theoretical outcomes are illustrated with simulation studies and a real data example.
机译:本文考虑估计应力强度可靠性与非相同,也是共同审查的组分优势。 假设应力和强度变量都遵循两个参数Weibull分布。 在这种可靠性模型中,我们假设II型审查方案用于共同应力变量和共同类型-II型审查方案,用于强度变量。 通过最大似然估计(MLE)和贝叶斯估计方法,获得了该系统可靠性的推论。 在贝叶斯部分,利用林德利的近似和马尔可夫链蒙特卡罗方法获得点估计,利用了Metropolis-Hasting算法。 而且,获得了MLES的渐近置信区间和贝叶斯估计的最高密度可靠间隔。 仿真研究和真实数据示例说明了理论结果。

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