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Modeling heterogeneity for count data: A study of maternal mortality in health facilities in Mozambique

机译:为计数数据建模异质性:莫桑比克卫生机构中的孕产妇死亡率研究

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Count data are very common in health services research, and very commonly the basic Poisson regression model has to be extended in several ways to accommodate several sources of heterogeneity: (i) an excess number of zeros relative to a Poisson distribution, (ii) hierarchical structures, and correlated data, (iii) remaining "unexplained" sources of overdispersion. In this paper, we propose hierarchical zero-inflated and overdispersed models with independent, correlated, and shared random effects forboth components of the mixture model. We show that all different extensions of the Poisson model can be based on the concept of mixture models, and that they can be combined to account for all different sources of heterogeneity. Expressions for the firsttwo moments are derived and discussed. The models are applied to data on maternal deaths and related risk factors within health facilities in Mozambique. The final model shows that the maternal mortality rate mainly depends on the geographical locationof the health facility, the percentage of women admitted with HIV and the percentage of referrals from the health facility.
机译:计数数据在卫生服务研究中非常普遍,通常必须以几种方式扩展基本的泊松回归模型以适应多种异质性来源:(i)相对于泊松分布的零数过多;(ii)层次结构结构和相关数据,(iii)剩余的“无法解释的”过度分散来源。在本文中,我们提出了分层零膨胀和过度分散的模型,对于混合模型的两个组成部分均具有独立,相关和共享的随机效应。我们表明,泊松模型的所有不同扩展都可以基于混合模型的概念,并且可以将它们组合起来以解决异质性的所有不同来源。导出并讨论了前两个时刻的表达式。该模型适用于莫桑比克卫生机构内的孕产妇死亡和相关风险因素的数据。最终模型表明,孕产妇死亡率主要取决于卫生机构的地理位置,艾滋病毒感染者的百分比以及从卫生机构转诊的百分比。

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