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The Discrete Poisson-Amarendra Distribution

机译:离散Poisson-Amarendra分布

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摘要

In this paper, a Poisson mixture of the Amarendra distribution, introduced by Shanker (2016 c), is proposed, and called the, "Poisson-Amarendra distribution". The first four raw moments (about the origin) and central moments (about the mean) are obtained. The expression for coefficient of variation, skewness and kurtosis are also given. For the estimation of its parameter, the maximum likelihood estimation and the method of moments are discussed. Moreover, the distribution is fitted using maximum likelihood estimate to certain data sets to test its goodness of fit over Poisson, Poisson-Lindley and Poisson-Sujatha distributions. The corresponding fitting are found to be quite satisfactory in almost all data sets.
机译:本文提出了由Shanker(2016 c)引入的Amarendra分布的Poisson混合,并称为“ Poisson-Amarendra分布”。获得前四个原始矩(约等于原点)和中心矩(约等于平均值​​)。还给出了变化系数,偏度和峰度的表达式。为了估计其参数,讨论了最大似然估计和矩量方法。此外,使用最大似然估计将分布拟合到某些数据集,以测试其在Poisson,Poisson-Lindley和Poisson-Sujatha分布上的拟合优度。几乎在所有数据集中都发现相应的拟合非常令人满意。

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