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Spatio-temporal modeling of PM_(2.5) concentrations with missing data problem: a case study in Beijing, China

机译:PM_(2.5)浓度的时空建模与缺失数据问题:北京,中国案例研究

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摘要

One of the major challenges in conducting epidemiological studies of air pollution and health is the difficulty of estimating the degree of exposure accurately. Fine particulate matter (PM2.5) concentrations vary in space and time, which are difficult to estimate in rural, suburban and smaller urban areas due to the sparsity of the ground monitoring network. Satellite retrieved aerosol optical depth (AOD) has been increasingly used as a proxy of ground PM2.5 observations, although it suffers from non-trivial missing data problems. To address these issues, we developed a multi-stage statistical model in which daily PM2.5 concentrations can be obtained with complete spatial coverage. The model consists of three stages - an inverse probability weighting scheme to correct non-random missing patterns of AOD values, a spatio-temporal linear mixed effect model to account for the spatially and temporally varying PM2.5-AOD relationships, and a gap-filling model based on the integrated nested Laplace approximation-stochastic partial differential equations (INLA-SPDE). Good model performance was achieved from out-of-sample validation as shown in R-2 of 0.93 and root mean square error of 9.64 mu g/m(3). The results indicated that the multi-stage PM2.5 prediction model proposed in the present study yielded highly accurate predictions, while gaining computational efficiency from the INLA-SPDE.
机译:开展空气污染和健康流行病学研究的主要挑战之一是难以准确估算曝光程度。细颗粒物质(PM2.5)浓度在空间和时间内变化,由于地面监测网络的稀疏性,在农村,郊区和较小的城市地区难以估计。卫星检索到气溶胶光学深度(AOD)越来越多地用作地面PM2.5观察的代理,尽管它受到非琐碎的缺失数据问题。为了解决这些问题,我们开发了一种多级统计模型,其中每日PM2.5浓度可以通过完全的空间覆盖来获得。该模型由三个阶段组成 - 一种反向概率加权方案,用于校正AOD值的非随机缺失模式,即用于空间和时间变化的PM2.5-AOD关系的时空线性混合效果模型以及间隙 - 基于集成嵌套拉普拉斯近似 - 随机偏微分方程(INLA-SPDE)的填充模型。从样品外验证实现良好的模型性能,如0.93的R-2所示,均为9.64μg/ m(3)的根均方误差。结果表明,本研究中提出的多级PM2.5预测模型产生了高精度的预测,同时获得了INLA-SPDE的计算效率。

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