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A flexible extension of skew generalized normal distribution

机译:偏斜广义正态分布的灵活扩展

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摘要

We introduce an extension of the skew generalized normal distribution called shape-skew generalized normal distribution. The proposed distribution has certain type of flexibility which is different from those given in other flexible skew normal distributions. It possesses properties such as uni/bimodality, skewness, wider range of the Pearson's excess kurtosis coefficient (γ_2) with respect to skew generalized normal distribution and preserving the most desirable features of the skew generalized normal distribution. Some basic distributional properties of the new extension including moments, moment generating function, characterization and relation to other distributions are derived. Also, the multivariate case of our proposed distribution is introduced and some of its properties are studied. The suitability of our model is demonstrated via comparisons with other generalized models.
机译:我们介绍了偏斜广义正态分布的扩展,称为形状偏斜广义正态分布。提议的分布具有某种类型的灵活性,与其他灵活的偏斜正态分布中给出的灵活性不同。它具有诸如单/双峰性,偏度,相对于偏态广义正态分布的更大的皮尔逊超峰度系数(γ_2)的范围,并保留了偏态广义正态分布的最理想特征。推导了新扩展的一些基本分布特性,包括矩,矩产生函数,特征以及与其他分布的关系。此外,介绍了我们提出的分布的多元情况,并研究了其一些性质。通过与其他广义模型的比较证明了我们模型的适用性。

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