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Disease mapping and regression with count data in the presence of overdispersion and spatial autocorrelation: a Bayesian model averaging approach

机译:在存在过度分散和空间自相关的情况下使用计数数据进行疾病映射和回归:贝叶斯模型平均方法

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摘要

This paper applies the generalised linear model for modelling geographical variation to esophageal cancer incidence data in the Caspian region of Iran. The data have a complex and hierarchical structure that makes them suitable for hierarchical analysis using Bayesian techniques, but with care required to deal with problems arising from counts of events observed in small geographical areas when overdispersion and residual spatial autocorrelation are present. These considerations lead to nine regression models derived from using three probability distributions for count data: Poisson, generalised Poisson and negative binomial, and three different autocorrelation structures. We employ the framework of Bayesian variable selection and a Gibbs sampling based technique to identify significant cancer risk factors. The framework deals with situations where the number of possible models based on different combinations of candidate explanatory variables is large enough such that calculation of posterior probabilities for all models is difficult or infeasible. The evidence from applying the modelling methodology suggests that modelling strategies based on the use of generalised Poisson and negative binomial with spatial autocorrelation work well and provide a robust basis for inference.
机译:本文将用于建模地理变异的广义线性模型应用于伊朗里海地区的食道癌发病率数据。数据具有复杂的层次结构,使其适合使用贝叶斯技术进行层次分析,但是需要谨慎处理存在过度分散和剩余空间自相关时在小地理区域中观察到的事件计数引起的问题。这些考虑导致了九种回归模型,这些模型是通过对计数数据使用三种概率分布得出的:泊松,广义泊松和负二项式,以及三种不同的自相关结构。我们采用贝叶斯变量选择框架和基于Gibbs抽样的技术来识别重要的癌症危险因素。该框架处理的情况是,基于候选解释变量的不同组合的可能模型的数量足够大,以至于很难或不可行计算所有模型的后验概率。应用建模方法学的证据表明,基于使用广义泊松和负二项式以及空间自相关的建模策略效果很好,并为推断提供了可靠的基础。

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