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Bayes estimation of dynamic cumulative residual entropy for Pareto distribution under type-Ⅱ right censored data

机译:Ⅱ类右删失数据下帕累托分布的动态累积剩余熵的贝叶斯估计

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摘要

Information measures play a vital role in reliability modeling and survival analysis of life time data. In this article, we propose the Bayesian estimation of the dynamic cumulative residual entropy for the classical Pareto distribution using a type-Ⅱ right censored data. Pareto distribution can be used to model many data arising from reliability studies. To derive the corresponding posterior distributions, we use a class of informative and non-informative priors. We derive the Bayes estimators and their associated posterior risks under different symmetric and asymmetric loss functions. We illustrate the application of the proposed Bayesian estimation procedure using the (Dyer, 1981) annual wage data. To demonstrate the closeness of the Bayes estimators with the true value of the parameters, we have carried out a simulation study. The main interest in this paper is to identify an appropriate combination of a loss function and a prior which minimizes the Bayesian posterior risk.
机译:信息量度在生命周期数据的可靠性建模和生存分析中起着至关重要的作用。在本文中,我们提出了使用Ⅱ型右删失数据对经典帕累托分布进行动态累积残差熵的贝叶斯估计。帕累托分布可用于对可靠性研究中产生的许多数据进行建模。为了得出相应的后验分布,我们使用了一类信息性和非信息性先验。我们推导了在不同对称和非对称损失函数下的贝叶斯估计量及其相关的后验风险。我们使用(Dyer,1981)年薪数据说明提出的贝叶斯估计程序的应用。为了证明贝叶斯估计量与参数真实值的接近度,我们进行了仿真研究。本文的主要目的是确定损失函数和先验函数的适当组合,以最小化贝叶斯后验风险。

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