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Skew generalized extreme value distribution: Probability-weighted moments estimation and application to block maxima procedure

机译:偏斜极值极值分布:概率加权时刻估计和应用于阻止最大法的过程

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摘要

Following the work of Azzalini (1985 and 1986) on the skew-normal distribution, we propose an extension of the generalized extreme value (GEV) distribution, the SGEV. This new distribution allows for a better fit of maxima and can be interpreted as both the distribution of maxima when maxima are taken on dependent data and when maxima are taken over a random block size. We propose to estimate the parameters of the SGEV distribution via the probability-weighted moment method. A simulation study is presented to provide an application of the SGEV on block maxima procedure and return level estimation. The proposed method is also implemented on a real-life data.
机译:在AZZALINI(1985和1986)的作品之后,在歪斜正态分布上,我们提出了广义极值(GEV)分布,SGEV的延伸。这种新的分布允许更好地适合最大值,并且当Maxima拍摄依赖数据时,可以解释为Maxima的分布,当Maxima拍摄随机块大小时。我们建议通过概率加权时刻方法估计SGEV分布的参数。提出了一种仿真研究,提供了SGEV在块最大程序过程中的应用和返回电平估计。该方法也在实际数据上实现。

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