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本文引用的文献

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A Bayesian Maximum Entropy approach to address the change of support problem in the spatial analysis of childhood asthma prevalence across North Carolina.一种贝叶斯最大熵方法,用于解决北卡罗来纳州儿童哮喘患病率空间分析中的支持度变化问题。
Spat Spatiotemporal Epidemiol. 2009 Oct-Dec;1(1):49-60. doi: 10.1016/j.sste.2009.07.005.
2
Multiscale detection of localized anomalous structure in aggregate disease incidence data.聚集性疾病发病率数据中局部异常结构的多尺度检测。
Stat Med. 2006 Mar 15;25(5):787-810. doi: 10.1002/sim.2404.
3
A multiscale method for disease mapping in spatial epidemiology.空间流行病学中疾病映射的多尺度方法。
Stat Med. 2006 Apr 30;25(8):1287-306. doi: 10.1002/sim.2276.

用于聚集性疾病地图数据的贝叶斯多尺度建模

Bayesian multi-scale modeling for aggregated disease mapping data.

作者信息

Aregay Mehreteab, Lawson Andrew B, Faes Christel, Kirby Russell S

机构信息

1 Department of Public Heath Sciences, Division of Biostatistics and Bioinformatics, MUSC, Charleston, USA.

2 Interuniversity Institute for Biostatistics, statistical Bioinformatics, Hasselt University, Hasselt, Belgium.

出版信息

Stat Methods Med Res. 2017 Dec;26(6):2726-2742. doi: 10.1177/0962280215607546. Epub 2015 Sep 29.

DOI:10.1177/0962280215607546
PMID:26420779
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC5376246/
Abstract

In disease mapping, a scale effect due to an aggregation of data from a finer resolution level to a coarser level is a common phenomenon. This article addresses this issue using a hierarchical Bayesian modeling framework. We propose four different multiscale models. The first two models use a shared random effect that the finer level inherits from the coarser level. The third model assumes two independent convolution models at the finer and coarser levels. The fourth model applies a convolution model at the finer level, but the relative risk at the coarser level is obtained by aggregating the estimates at the finer level. We compare the models using the deviance information criterion (DIC) and Watanabe-Akaike information criterion (WAIC) that are applied to real and simulated data. The results indicate that the models with shared random effects outperform the other models on a range of criteria.

摘要

在疾病地图绘制中,由于数据从较精细分辨率级别聚合到较粗糙级别而产生的尺度效应是一种常见现象。本文使用分层贝叶斯建模框架来解决这个问题。我们提出了四种不同的多尺度模型。前两种模型使用一种共享随机效应,即较精细级别继承自较粗糙级别。第三种模型假设在较精细和较粗糙级别有两个独立的卷积模型。第四种模型在较精细级别应用卷积模型,但较粗糙级别的相对风险是通过聚合较精细级别上的估计值获得的。我们使用应用于真实数据和模拟数据的偏差信息准则(DIC)和渡边赤池信息准则(WAIC)来比较这些模型。结果表明,具有共享随机效应的模型在一系列标准上优于其他模型。