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用于空间疾病制图的层次多元有向无环图自回归模型。

Hierarchical multivariate directed acyclic graph autoregressive models for spatial diseases mapping.

机构信息

Department of Biostatistics, University of California, Los Angeles, Los Angeles, California, USA.

Department of Biostatistics, Johns Hopkins University, Baltimore, Maryland, USA.

出版信息

Stat Med. 2022 Jul 20;41(16):3057-3075. doi: 10.1002/sim.9404. Epub 2022 Apr 6.

Abstract

Disease mapping is an important statistical tool used by epidemiologists to assess geographic variation in disease rates and identify lurking environmental risk factors from spatial patterns. Such maps rely upon spatial models for regionally aggregated data, where neighboring regions tend to exhibit similar outcomes than those farther apart. We contribute to the literature on multivariate disease mapping, which deals with measurements on multiple (two or more) diseases in each region. We aim to disentangle associations among the multiple diseases from spatial autocorrelation in each disease. We develop multivariate directed acyclic graphical autoregression models to accommodate spatial and inter-disease dependence. The hierarchical construction imparts flexibility and richness, interpretability of spatial autocorrelation and inter-disease relationships, and computational ease, but depends upon the order in which the cancers are modeled. To obviate this, we demonstrate how Bayesian model selection and averaging across orders are easily achieved using bridge sampling. We compare our method with a competitor using simulation studies and present an application to multiple cancer mapping using data from the Surveillance, Epidemiology, and End Results program.

摘要

疾病制图是一种重要的统计工具,被流行病学家用于评估疾病发病率的地理差异,并从空间模式中识别潜在的环境风险因素。这些地图依赖于区域聚合数据的空间模型,其中相邻区域的结果往往与相距较远的区域相似。我们为涉及每个区域中多种(两种或更多)疾病的测量的多元疾病制图文献做出了贡献。我们旨在从每种疾病的空间自相关中分离出多种疾病之间的关联。我们开发了多元有向无环图自回归模型来适应空间和疾病间的相关性。层次结构的构建赋予了灵活性和丰富性、空间自相关和疾病间关系的可解释性以及计算的简便性,但取决于建模癌症的顺序。为了避免这种情况,我们展示了如何使用桥采样轻松实现贝叶斯模型选择和跨顺序平均。我们使用模拟研究将我们的方法与竞争对手进行了比较,并使用来自监测、流行病学和最终结果计划的数据展示了一种用于多种癌症制图的应用。

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引用本文的文献

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Biostatistics. 2023 Oct 18;24(4):922-944. doi: 10.1093/biostatistics/kxac013.

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