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Comparisons of ten estimation methods for the parameters of Marshall-Olkin extended exponential distribution

机译:Marshall-Olkin扩展指数分布参数的十种估计方法的比较

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The aim of this article is to compare via Monte Carlo simulations the finite sample properties of the parameter estimates of the Marshall-Olkin extended exponential distribution obtained by ten estimation methods: maximum likelihood, modified moments, L-moments, maximum product of spacings, ordinary least-squares, weighted least-squares, percentile, Cramer-von-Mises, Anderson-Darling, and Right-tail Anderson-Darling. The bias, root mean-squared error, absolute and maximum absolute difference between the true and estimated distribution functions are used as criterion of comparison. The simulation study reveals that the L-moments and maximum products of spacings methods are highly competitive with the maximum likelihood method in small as well as in large-sized samples.
机译:本文的目的是通过蒙特卡洛模拟比较通过十种估计方法获得的马歇尔-奥尔金扩展指数分布的参数估计的有限样本属性:最大似然,修正矩,L矩,最大间距乘积,普通最小二乘,加权最小二乘,百分位数,Cramer-von-Mises,Anderson-Darling和Right-tail Anderson-Darling。真实分布函数和估计分布函数之间的偏差,均方根误差,绝对和最大绝对差用作比较标准。仿真研究表明,无论是小样本还是大型样本,L矩和最大间距方法都比最大似然法更具竞争力。

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