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Generalized Linier Autoregressive Moving Average(GLARMA)Negative Binomial Regression Models with Metropolis Hasting Algorithm

机译:广义衬里自回归移动平均(Glarma)具有大都市加速算法的负二项式回归模型

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This paper discusses regression models when the variance in count data is not equal to the mean.It happens in mortality cause of traffic accident data in jurisdiction's territory of Dharmasraya's Police Resort, where the variance is larger than the mean, which is called overdispersion.In this case we used negative binomial regression in time series with generalized linier autoregressive moving average(GLARMA)models.The parameters were estimated using maximum likelihood estimation(MLE)method and metropolis hasting algorithm at 100th burn-in period and 150000 iteration.The prior distribution and the number of iteration in metropolis hasting algorithm had less Mean Square Error(MSE)than MLE method.Prediction for next period using model metropolis hasting algorithm.
机译:本文讨论了计数数据的方差不等于平均值​​时讨论回归模型。在司法管辖区的德哈马斯雷的警察度假胜地的交通事故数据中发生死亡事故数据的发生,其中差异大于称为过度分类的平均值。这种情况我们使用了与广义衬里自回归移动平均(Glarma)模型的时间序列中的负二项式回归。使用最大似然估计(MLE)方法和Metropolis在第100次燃烧期间和150000次迭代的参数估计参数。先前分布和Metropolis Hasting算法中的迭代的数量比MLE方法更少的平均方误差(MSE)。使用模型Metropolis Hasting算法的下一个时段的预测。

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