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Optimal Bayesian variable sampling plans for exponential distributions based on modified type-II hybrid censored samples

机译:基于改进的II型混合删失样本的指数分布最优贝叶斯变量抽样计划

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摘要

For the conventional type-II hybrid censoring scheme (HCS) in Childs etal., a Bayesian variable sampling plan among the class of the maximum likelihood estimators was derived by Lin etal. under the loss function, which does not include the cost of experimental time. Instead of taking the conventional type-II hybrid censoring scheme, a persuasive argument leads to taking the modified type-II hybrid censoring scheme (MHCS) if the cost of experimental time is included in the loss function. In this article, we apply the decision-theoretic approach for the concerned acceptance sampling. With the type-II MHCS, based on a sufficient statistics, the optimal Bayesian sampling plan is derived under a general loss function. Furthermore, for the conjugate prior distribution, the closed-form formula of the Bayes decision rule can be obtained under the quadratic decision loss. Numerical study is given to demonstrate the performance of the proposed Bayesian sampling plan.
机译:对于Childs等人中的常规II类混合检查方案(HCS),Lin等人得出了最大似然估计器类别中的贝叶斯变量抽样计划。根据损失函数,其中不包括实验时间的成本。如果在损失函数中包括实验时间的成本,那么有说服力的论点会导致采用修改后的II型混合检查方案(MHCS),而不是采用常规的II型混合检查方案。在本文中,我们将决策理论方法应用于相关的验收抽样。对于II型MHCS,基于充分的统计数据,可以在一般损失函数下得出最佳贝叶斯采样计划。此外,对于共轭先验分布,可以在二次决策损失下获得贝叶斯决策规则的闭式公式。数值研究表明了所提出的贝叶斯抽样计划的性能。

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