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Bivariate Poisson-Weighted Exponential Distribution with Applications

机译:与应用的双人泊松加权指数分布

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This paper proposes the bivariate version of Poisson-weighted exponential (PWE) distribution considered in Zamani and Ismail (2010). This new discrete bivariate Poisson-weighted exponential (BPWE) distribution can be used as an alternative for modeling dependent and over-dispersed count data. Several properties such as mean, variance, correlation and joint moment generating function of the new BPWE distribution are discussed. A numerical example is given and the BPWE distribution is compared to bivariate Poisson (BP) distribution. The results show that BPWE distribution provides larger log likelihood and smaller AIC, indicating that BPWE distribution is better than BP distribution and can be used as an alternative for fitting dependent and over-dispersed count data.
机译:本文提出了在Zamani和Ismail(2010年)中考虑的泊松加权指数(PWE)分布的二元版。这种新的离散双变量泊松加权指数(BPWE)分布可以用作建模依赖性和过分分散的计数数据的替代方案。讨论了新BPWE分布的平均值,方差,相关性和联合力矩产生功能的几种性质。给出了一个数值例子,将BPWE分布与Bivariate Poisson(BP)分布进行比较。结果表明,BPWE分布提供更大的日志似然和较小的AIC,表明BPWE分布优于BP分布,并且可以用作拟合相关性和过分分散的计数数据的替代方案。

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