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An elliptic spatial scan statistic.一种椭圆空间扫描统计量。
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用于检测所有疾病聚集形状的密度均衡欧几里得最小生成树

Density-equalizing Euclidean minimum spanning trees for the detection of all disease cluster shapes.

作者信息

Wieland Shannon C, Brownstein John S, Berger Bonnie, Mandl Kenneth D

机构信息

Department of Mathematics, Massachusetts Institute of Technology, Cambridge, MA 02139-4307, USA.

出版信息

Proc Natl Acad Sci U S A. 2007 May 29;104(22):9404-9. doi: 10.1073/pnas.0609457104. Epub 2007 May 22.

DOI:10.1073/pnas.0609457104
PMID:17519338
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC1890507/
Abstract

Existing disease cluster detection methods cannot detect clusters of all shapes and sizes or identify highly irregular sets that overestimate the true extent of the cluster. We introduce a graph-theoretical method for detecting arbitrarily shaped clusters based on the Euclidean minimum spanning tree of cartogram-transformed case locations, which overcomes these shortcomings. The method is illustrated by using several clusters, including historical data sets from West Nile virus and inhalational anthrax outbreaks. Sensitivity and accuracy comparisons with the prevailing cluster detection method show that the method performs similarly on approximately circular historical clusters and greatly improves detection for noncircular clusters.

摘要

现有的疾病聚集性检测方法无法检测出所有形状和大小的聚集性,也无法识别那些高估聚集性真实范围的高度不规则集合。我们引入了一种基于经变形地图转换后的病例位置的欧几里得最小生成树来检测任意形状聚集性的图论方法,该方法克服了这些缺点。通过使用几个聚集性实例,包括来自西尼罗河病毒和吸入性炭疽疫情的历史数据集,对该方法进行了说明。与主流聚集性检测方法的敏感性和准确性比较表明,该方法在近似圆形的历史聚集性上表现相似,而在非圆形聚集性的检测上有显著改进。