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A Scan Statistic for Binary Outcome Based on Hypergeometric Probability Model with an Application to Detecting Spatial Clusters of Japanese Encephalitis

机译:基于超几何概率模型的二进制结果扫描统计量及其在日本脑炎空间簇检测中的应用

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摘要

As a useful tool for geographical cluster detection of events, the spatial scan statistic is widely applied in many fields and plays an increasingly important role. The classic version of the spatial scan statistic for the binary outcome is developed by Kulldorff, based on the Bernoulli or the Poisson probability model. In this paper, we apply the Hypergeometric probability model to construct the likelihood function under the null hypothesis. Compared with existing methods, the likelihood function under the null hypothesis is an alternative and indirect method to identify the potential cluster, and the test statistic is the extreme value of the likelihood function. Similar with Kulldorff’s methods, we adopt Monte Carlo test for the test of significance. Both methods are applied for detecting spatial clusters of Japanese encephalitis in Sichuan province, China, in 2009, and the detected clusters are identical. Through a simulation to independent benchmark data, it is indicated that the test statistic based on the Hypergeometric model outweighs Kulldorff’s statistics for clusters of high population density or large size; otherwise Kulldorff’s statistics are superior.
机译:作为事件的地理聚类检测的有用工具,空间扫描统计数据已在许多领域得到广泛应用,并发挥着越来越重要的作用。 Kulldorff根据伯努利或泊松概率模型开发了二进制结果的空间扫描统计量的经典版本。在本文中,我们应用超几何概率模型在原假设下构造似然函数。与现有方法相比,原假设下的似然函数是识别潜在聚类的另一种间接方法,检验统计量是似然函数的极值。与Kulldorff的方法类似,我们采用Monte Carlo检验作为显着性检验。两种方法都适用于2009年在中国四川省检测日本脑炎的空间簇,并且检测到的簇是相同的。通过对独立基准数据的模拟,可以看出,基于超几何模型的测试统计量超过了Kulldorff对于高人口密度或大规模聚类的统计量。否则,Kulldorff的统计数据会更好。

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