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The Rayleigh-Lindley model: properties and applications

机译:瑞利 - 林德利型号:属性和应用

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In this paper, the Rayleigh-Lindley (RL) distribution is introduced, obtained by compounding the Rayleigh and Lindley discrete distributions, where the compounding procedure follows an approach similar to the one previously studied by Adamidis and Loukas in some other contexts. The resulting distribution is a two-parameter model, which is competitive with other parsimonious models such as the gamma and Weibull distributions. We study some properties of this new model such as the moments and the mean residual life. The estimation was approached via EM algorithm. The behavior of these estimators was studied in finite samples through a simulation study. Finally, we report two real data illustrations in order to show the performance of the proposed model versus other common two-parameter models in the literature. The main conclusion is that the model proposed can be a valid alternative to other competing models well established in the literature.
机译:在本文中,引入了瑞利 - 林德利(RL)分布,通过复合瑞利和林德利离散分布而获得,其中复合程序遵循类似于先前在其他环境中由Adamidis和Loukas研究的方法的方法。由此产生的分布是一个双参数模型,其与其他解析模型(如伽马和威布尔分布)竞争。我们研究了这种新模型的一些属性,例如时刻和平均剩余寿命。通过EM算法接近估计。通过模拟研究在有限样本中研究了这些估算器的行为。最后,我们报告了两个真实数据插图,以便在文献中显示所提出的模型与其他常见的两个参数模型的性能。主要结论是提出的模型可以是在文献中建立的其他竞争模型的有效替代方案。

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