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Posterior risks of estimates under balanced loss functions for progressive Type Ⅱ censored data

机译:渐进式Ⅱ类删失数据在平衡损失函数下估计的后验风险

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This article considers generalized maximum likelihood and Bayesian estimations of reliability parameters under some balanced loss functions when the data are progressively Type Ⅱ censored from a compound Rayleigh distribution. This is done with respect to a conjugate prior on scale parameter and a discrete prior on shape parameter of the distribution. Posterior risks of generalized maximum likelihood and Bayes estimates are also obtained under balanced loss functions. A real life application to the survival times of patients is also described for the developed estimation methods. A Monte Carlo simulation study has been carried out to examine and compare the performance of estimates on the basis of posterior risks. The simulation study indicates that Bayesian estimation should be preferred over generalized maximum likelihood estimation for estimation of the said parameters. This study will be very useful to researchers, practitioners, and statisticians where such type of life test is needed and especially where a compound Rayleigh model is used.
机译:本文考虑了从复合瑞利分布逐步删减Ⅱ类数据时,在某些平衡损失函数下的广义最大似然和可靠性参数的贝叶斯估计。相对于分布的共轭先验比例参数和离散先验形状参数来完成。在平衡损失函数下也可以获得广义最大似然和贝叶斯估计的后验风险。还针对已开发的估算方法描述了患者生存时间的实际应用。进行了蒙特卡洛模拟研究,以检查和比较基于后验风险的估计结果。仿真研究表明,对于所述参数的估计,贝叶斯估计应优于广义最大似然估计。这项研究对需要此类寿命测试的研究人员,从业人员和统计学家非常有用,尤其是在使用复合瑞利模型的情况下。

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