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A zero-modified Poisson mixed model with generalized random effect

机译:具有广义随机效应的零修改的泊松混合模型

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In this paper, we present an extension of the Poisson Zero-Modified model with Normal and Generalized Log-Gamma random effects. The random effect induces correlation and accommodate the intrinsic variability of each individual. The Generalized Log-Gamma effect is a generalized Normal effect and can be used in atypical situations where the Normal effect is not appropriate. In particular, the mixed Zero-Modified Poisson model allows us to deal with longitudinal count data, without requiring any previous knowledge about data characteristics, mainly to the number of zero observations (zero-inflated or zero-deflated). We consider the maximum likelihood approach to estimate the model parameters. A simulation study is presented to evaluate the estimators' performance. A real data set referring to the number of notification of infant deaths in the municipalities of the state of Bahia/Brazil is analyzed. The results revealed the Generalized Log-Gamma effect seems to be more appropriate to model this longitudinal data set.
机译:在本文中,我们展示了泊松零修正模型的延伸,具有正常和广义对伽马随机效应。随机效果诱导相关性并适应每个人的内在变异性。广义的log-gamma效应是广义正常效果,可用于非典型效果不合适的情况。特别地,混合零修改的泊松模型使我们能够处理纵向计数数据,而不需要任何关于数据特性的知识,主要是零观察的数量(零充气或零溢出)。我们考虑最大的估计模型参数的似然方法。提出了一种仿真研究来评估估计的绩效。分析了一个真实的数据集,提到了巴伊亚/巴西国外城市的婴儿死亡人数的次数。结果表明,广义的逻辑-Gamma效应似乎更适合模拟该纵向数据集。

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