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Comparison of BINAR(1) models with bivariate negative binomial innovations and explanatory variables

机译:Binar(1)模型与双变量负二项式创新和解释变量的比较

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摘要

The bivariate integer-valued autoregressive model of order 1 (BINAR(1)) is popular in fitting bivariate time series of counts, and the bivariate negative binomial (BNB) distribution can be chosen as its innovation's distribution, which is more flexible than the traditional bivariate Poisson distribution. It is well known that BNB distributions can be constructed in different ways, and these distributions will be reviewed in this paper. Performances of BINAR(1) models based on these BNB distributions with explanatory variables being included in the survival probability are compared. To estimate unknown parameters, the conditional maximum likelihood method is considered and evaluated by Monte Carlo simulations. Two sales counts are used to compare performances of the above models, and some interesting conclusions are also given.
机译:双变量整数的订单1(Binar(1))的自动评价模型在配合双变量时间序列中受欢迎,并且可以选择双组负二项式(BNB)分布作为创新的分布,这比传统更灵活 二焦泊松分布。 众所周知,BNB分布可以以不同的方式构造,并且这些分布将在本文中进行审查。 比较基于这些BNB分布的Binar(1)模型的性能进行比较。 为了估计未知参数,通过蒙特卡罗模拟考虑和评估条件最大似然方法。 两个销售数量用于比较上述模型的性能,还提供了一些有趣的结论。

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