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A Bayesian Quantile Modeling for Spatiotemporal Relative Risk: An Application to Adverse Risk Detection of Respiratory Diseases in South Carolina USA

机译:时空相对风险的贝叶斯分位数模型:在美国南卡罗来纳州呼吸疾病的不良风险检测中的应用

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摘要

Quantile modeling has been seen as an alternative and useful complement to ordinary regression mainly focusing on the mean. To directly apply quantile modeling to areal data the discrete conditional quantile function of the data can be an issue. Although jittering by adding a small number from a uniform distribution to impose pseudo-continuity has been proposed, the approach can have a great influence on responses with small values. Thus we proposed an alternative to model the quantiles of relative risk for spatiotemporal areal health data within a Bayesian framework using the log-Laplace distribution. A simulation study was conducted to assess the performance of the proposed method and examine whether the model could robustly estimate quantiles of spatiotemporal count data. To perform a test with a real data example, we evaluated the potential application of clustering under the proposed log-Laplace and mean regression. The data were obtained from the total number of emergency room discharges for respiratory conditions, both infectious and non-infectious diseases, in the U.S. state of South Carolina in 2009. From both simulation and case studies, the proposed quantile modeling demonstrated potential for broad applicability in various areas of spatial health studies including anomaly detection.
机译:分位数建模已被视为主要侧重于均值的普通回归的一种替代且有用的补充。为了将分位数建模直接应用于面数据,数据的离散条件分位数功能可能是个问题。尽管已经提出了通过从均匀分布中添加少量抖动来实现伪连续性的方法,但该方法可能会对较小值的响应产生很大影响。因此,我们提出了一种替代方法,可以使用对数拉普拉斯分布在贝叶斯框架内为时空区域健康数据的相对风险分位数建模。进行了仿真研究,以评估所提出方法的性能,并检查该模型是否可以稳健地估计时空计数数据的分位数。为了用真实的数据示例执行测试,我们评估了在建议的log-Laplace和均值回归下聚类的潜在应用。这些数据是从2009年美国南卡罗来纳州的呼吸道疾病(包括传染性疾病和非传染性疾病)急诊室出院总数中获得的。从模拟和案例研究中,提出的分位数模型都显示了广泛的应用潜力在空间健康研究的各个领域,包括异常检测。

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