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Modelling and coherent forecasting of zero-inflated count time series

机译:零膨胀计数时间序列的建模和相干预测

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In this article, a new kind of stationary zero-inflated Pegram's operator based integer-valued time series process of order p with Poisson marginal or ZIPPAR(p) process is constructed for modelling count time series consisting a large number of zeros compared to standard Poisson time series processes. Several properties like stationarity, ergodicity are examined. Estimates of the model parameters are studied using three methods of estimation, namely Yule-Walker, conditional least squares and maximum likelihood estimation. Also h-step ahead coherent forecasting distributions of the proposed process for p = 1, 2 are derived. Real data set is used to examine and illustrate the proposed process with some simulation studies.
机译:在本文中,构造了一种新型的基于平稳零膨胀Pegram算子的阶数为p的整数值时间序列过程,具有泊松边际或ZIPPAR(p)过程,与标准泊松相比,该模型计算的计数时间序列包含大量零时间序列过程。检查了平稳性,遍历性等几种属性。使用三种估计方法研究模型参数的估计,即Yule-Walker,条件最小二乘法和最大似然估计。还推导了针对p = 1、2的拟议过程的h步超前相干预测分布。实际数据集用于通过一些模拟研究来检查和说明所提出的过程。

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