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Interval estimation for the Gini index of shifted exponential distribution under Type-II double censoring

机译:II型双重删失下移动指数分布的基尼指数的区间估计

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摘要

Given a shifted exponential distribution, the exact sampling distribution of the Gini index has been derived by Moothathu (Ann Inst Stat Math 37: 473^79, 1985). However, direct derivation of confidence interval of the Gini index via inverting the sampling distribution requires highly intensive computational power. In this note, we propose an exact interval estimation procedure through the concept of generalized confidence interval introduced by Weerahandi (J Am Stat Assoc 88: 899-905, 1993). The proposed method is much more computationally efficient and can be readily extended for Type-II doubly censored data. The idea is further developed for the interval estimation of the difference of Gini indexes from two shifted exponential distributions. Numerical studies show that the generalized interval estimator is better than commonly used asymptotic approximation and bootstrap in term of coverage probability, particularly for small to median sample size. The proposed approaches are illustrated via an application to a previously published data set.
机译:给定偏移的指数分布,Moothathu已得出基尼系数的确切采样分布(Ann Inst Stat Math 37:473 ^ 79,1985)。但是,通过求逆采样分布来直接推导基尼系数的置信区间需要很高的计算能力。在本说明中,我们通过Weerahandi提出的广义置信区间的概念(J Am Stat Assoc 88:899-905,1993)提出了一种精确的区间估计程序。所提出的方法在计算效率上要高得多,并且可以很容易地扩展为II型双重审查数据。这个想法是进一步发展的,用于从两个移位的指数分布中估计基尼指数差异的区间。数值研究表明,在覆盖概率方面,广义区间估计器优于常用的渐近逼近和自举,特别是对于中小型样本量。通过对先前发布的数据集的应用来说明所提出的方法。

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