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Bayesian estimation for Gini index and a poverty measure in case of pareto distribution using Jeffreys' prior

机译:使用Jeffreys的先验知识进行Pareto分配的情况下的贝叶斯基尼系数估计和贫困测度

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摘要

Bayes estimators are obtained in case of Pareto distribution for its shape parameter, mean income, Gini index and a Poverty measure for both censored and complete setup. The said estimators are obtained using Jeffreys' non-informative invariant prior and the extension of Jeffreys' prior information. Using simulation techniques, the relative efficiency of proposed estimators with the existing estimators using two-parameter exponential prior is obtained. It turns out that the Bayesian method with Jeffreys' non-informative invariant prior results in smaller expected loss function as compared to existing estimators using two-parameter exponential prior.
机译:对于Pareto分布的形状参数,平均收入,Gini指数以及经过删失和完整设置的贫困度量,将获得贝叶斯估计量。所述估计量是利用杰弗里斯的非信息不变先验和杰弗里斯先验信息的扩展而获得的。使用仿真技术,可以得出建议的估计量与使用两参数指数先验的现有估计量的相对效率。事实证明,与使用两参数指数先验的现有估计量相比,具有Jeffreys非信息不变先验的贝叶斯方法产生的预期损失函数更小。

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