Abstract <![CDATA[Reliability estimation of a <mml:math xmlns:mml='http://www.w3.org/1998/Math/MathML' id='mml69' display='inline' overflow='scroll' altimg='si69.gif'> <mml:mi>N</mml:mi> <mml:mtext>-</mml:mtext> <mml:mi>M</mml:mi> </mml:math>-cold-standby redundancy system in a multicomponent stress–strength model with generalized half-logistic distribution]]>
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N - M -cold-standby redundancy system in a multicomponent stress–strength model with generalized half-logistic distribution]]>

机译:<![cdata [ n - m - 具有广义半逻辑分布的多组分应力 - 强度模型中的冷备冗余系统]]>

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AbstractIn this paper, we study the estimation for the reliability of a multicomponent system, namedN-M-cold-standby redundancy system, based on progressive Type-II censoring sample. In the system, there areNsubsystems consisting ofMstatistically independent distributed strength components, and only one of these subsystems works under the impact of stresses at a time and the others remain as standbys. Whenever the working subsystem fails, one from the standbys takes its place. The system fails when the entire subsystems fail. It is supposed that the underlying distributions of random strength and stress both belong to the generalized half-logistic distribution with different shape parameter. The reliability of the system is estimated by using both classical and Bayesian statistical inference. Uniformly minimum variance unbiased estimator and maximum likelihood estimator for the reliability of the system are derived. Under squared error loss function, the exact expression of the Bayes estimator for the reliability of the system is developed by using the Gauss hypergeometric function. The asymptotic confidence interval and corresponding coverage probabilities are derived based on both the Fisher and the observe
机译:<![cdata [ Abstract 在本文中,我们研究了多组分系统的可靠性的估计,名为 n - M -Cold-Standby冗余系统,基于渐进式-II审查样本。在系统中,存在 n 子系统由 m 统计独立分布强度组件,只有一个这些子系统在压力的影响下工作时,其他人仍然是备注。每当工作子系统发生故障时,备用场所就会占据它的位置。当整个子系统失败时,系统会失败。假设随机强度和应力的底层分布都属于具有不同形状参数的广义半逻辑分布。通过使用经典和贝叶斯统计推断来估算系统的可靠性。推导出均匀的最小方差不偏不倚的估计和系统可靠性的最大似然估计。在平方误差损失函数下,通过使用高斯超高度函数开发了贝叶斯估计器的确切表达式,用于系统的可靠性。基于Fisher和观察来导出渐近置信区间和相应的覆盖概率

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