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Reliability estimation in a multicomponent stress-strength model under generalized half-normal distribution based on progressive type-Ⅱ censoring

机译:基于渐进Ⅱ型删失的广义半正态分布下多分量应力-强度模型的可靠性估计

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In this paper, based on progressively Type-II censored samples, the problem of estimation of multicomponent stress-strength reliability under generalized half-normal (GHN) distribution is considered. The reliability of a k-componentstress-strengthsystem is estimatedwhen both stress and strength variates are assumed to have a GHN distribution with various cases of same and different shape and scale parameters. Different methods such as the maximum likelihood estimates (MLEs) and Bayes estimation are discussed. The expectation maximization algorithm and approximate maximum likelihood methods are proposed to compute the MLE of reliability.The Lindley's approximation method, as well as Metropolis-Hastings algorithm, are applied to compute Bayes estimates. The performance of the proposed procedures is also demonstrated via a Monte Carlo simulation study and an illustrative example.
机译:本文基于渐进式Ⅱ类删失样本,考虑了广义半正态分布下多分量应力强度可靠度的估计问题。当假定应力和强度变量均具有GHN分布且形状和比例参数不同且情况不同时,估计k分量应力-强度系统的可靠性。讨论了不同的方法,例如最大似然估计(MLE)和贝叶斯估计。提出了期望最大化算法和近似最大似然方法来计算可靠性的MLE。将Lindley的近似方法以及Metropolis-Hastings算法应用于贝叶斯估计中。还通过蒙特卡洛模拟研究和一个示例性实例证明了所提出程序的性能。

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