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Exact inference on multiple exponential populations under a joint type-II progressive censoring scheme

机译:在联合II型渐进式检查方案下对多个指数种群的精确推断

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摘要

Recently Mondal and Kundu [Mondal S, Kundu D. A new two sample type-II progressive censoring scheme. Commun Stat Theory Methods. 2018. doi:] introduced a Type-II progressive censoring scheme for two populations. In this article, we extend the above scheme for more than two populations. The aim of this paper is to study the statistical inference under the multi-sample Type-II progressive censoring scheme, when the underlying distributions are exponential. We derive the maximum likelihood estimators (MLEs) of the unknown parameters when they exist and find out their exact distributions. The stochastic monotonicity of the MLEs has been established and this property can be used to construct exact confidence intervals of the parameters via pivoting the cumulative distribution functions of the MLEs. The distributional properties of the ordered failure times are also obtained. The Bayesian analysis of the unknown model parameters has been provided. The performances of the different methods have been examined by extensive Monte Carlo simulations. We analyse two data sets for illustrative purposes.
机译:最近,Mondal和Kundu [Mondal S,KunduD。一种新的两个样本II型渐进式检查方案。公共统计理论方法。 2018. doi:]引入了针对两个人口的II型渐进式审查计划。在本文中,我们将上述方案扩展到两个以上的人群。本文的目的是研究当基础分布为指数分布时,在多样本II型渐进式检查方案下的统计推断。我们推导出未知参数存在时的最大似然估计器(MLE),并找出它们的确切分布。 MLE的随机单调性已经建立,该属性可用于通过旋转MLE的累积分布函数来构造参数的确切置信区间。还可以获得有序故障时间的分布特性。已经提供了未知模型参数的贝叶斯分析。各种方法的性能已通过广泛的蒙特卡洛模拟进行了检验。我们出于说明目的分析两个数据集。

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