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Bias-corrected maximum likelihood estimators of the parameters of the inverse Weibull distribution

机译:逆威布尔分布参数的偏差校正最大似然估计

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摘要

Maximum likelihood estimators usually have biases of the order for large sample size n which are very often ignored because of the fact that they are small when compared to the standard errors of the parameter estimators that are of order . The accuracy of the estimates may be affected by such bias. To reduce such bias of the MLEs from order to order , we adopt some bias-corrected techniques. In this paper, we adopt two approaches to derive first-order bias corrections for the the maximum likelihood estimators of the parameters of the Inverse Weibull distribution. The first one is the analytical methodology suggested by Cox and Snell (1968) and the second is based on the parametric Bootstrap resampling method. Monte Carlo simulations are conducted to investigate the performance of these methodologies. Our results reveal that the bias corrections improve the accuracy as well as the consistency of the estimators. Finally, an example with a real data set is presented.
机译:最大似然估计量通常具有较大样本大小n的阶次偏差,由于与定序的参数估计量的标准误差相比较小,因此通常会忽略它们。估计的准确性可能受到这种偏差的影响。为了减少按顺序排列的MLE的偏差,我们采用了一些偏差校正技术。在本文中,我们采用两种方法来推导逆威布尔分布参数的最大似然估计的一阶偏差校正。第一种是Cox和Snell(1968)提出的分析方法,第二种是基于参数Bootstrap重采样方法。进行了蒙特卡洛模拟以研究这些方法的性能。我们的结果表明,偏差校正可以提高估计值的准确性和一致性。最后,给出了具有真实数据集的示例。

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