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A Geo-Additive Bayesian Discrete-Time Survival Model and its Application to Spatial Analysis of Childhood Mortality in Malawi

机译:地理可加性贝叶斯离散生存模型及其在马拉维儿童死亡率空间分析中的应用

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摘要

We describe a flexible geo-additive Bayesian survival model that controls, simultaneously, for spatial dependence and possible nonlinear or time-varying effects of other variables. Inference is fully Bayesian and is based on recently developed Markov Chain Monte Carlo techniques. In illustrating the model we introduce a spatial dimension in modelling under-five mortality among Malawian children using data from Malawi Demographic and Health Survey of 2000. The results show that district-level socioeconomic characteristics are important determinants of childhood mortality. More importantly, a separate spatial process produces district clustering of childhood mortality indicating the importance of spatial effects. The visual nature of the maps presented in this paper highlights relationships that would, otherwise, be overlooked in standard methods.
机译:我们描述了一种灵活的地理可加性贝叶斯生存模型,该模型同时控制空间依赖性以及其他变量的非线性或时变效应。推论完全是贝叶斯方法,基于最新开发的马尔可夫链蒙特卡洛技术。在说明模型时,我们使用来自2000年马拉维人口与健康调查的数据,在建模马拉维儿童5岁以下死亡率的过程中引入了空间维度。结果表明,地区一级的社会经济特征是儿童死亡率的重要决定因素。更重要的是,一个单独的空间过程产生了儿童死亡率的区域聚类,表明了空间效应的重要性。本文介绍的地图的视觉特性突出显示了在标准方法中可能被忽略的关系。

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