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Non-stationary partition modeling of geostatistical data for malaria risk mapping

机译:用于疟疾风险测绘的地统计数据的非平稳分区建模

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The most common assumption in geostatistical modeling of malaria is stationarity, that is spatial correlation is a function of the separation vector between locations. However, local factors (environmental or human-related activities) may influence geographical dependence in malaria transmission differently at different locations, introducing non-stationarity. Ignoring this characteristic in malaria spatial modeling may lead to inaccurate estimates of the standard errors for both the covariate effects and the predictions. In this paper, a model based on random Voronoi tessellation that takes into account non-stationarity was developed. In particular, the spatial domain was partitioned into sub-regions (tiles), a stationary spatial process was assumed within each tile and between-tile correlation was taken into account. The number and configuration of the sub-regions are treated as random parameters in the model and inference is made using reversible jump Markov chain Monte Carlo simulation. This methodology was applied to analyze malaria survey data from Mali and to produce a country-level smooth map of malaria risk.
机译:疟疾的地统计学模型中最常见的假设是平稳性,即空间相关性是位置之间的分离向量的函数。但是,当地因素(环境活动或与人类有关的活动)可能会在不同地点影响疟疾传播的地理依赖性,从而带来非平稳性。忽略疟疾空间建模中的这一特征可能会导致协变量效应和预测的标准误差估计不准确。在本文中,开发了一种基于随机Voronoi镶嵌的模型,该模型考虑了非平稳性。特别是,将空间域划分为子区域(图块),并在每个图块中假设一个固定的空间过程,并考虑了图块之间的相关性。在模型中将子区域的数量和配置视为随机参数,并使用可逆跳跃马尔可夫链蒙特卡洛模拟进行推断。该方法学被用于分析来自马里的疟疾调查数据,并产生了国家一级的疟疾风险平滑地图。

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