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Geographically Robust Hotspot Detection: A Summary of Results

机译:地理上可靠的热点检测:结果摘要

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Given a set of points in two dimensional space, a minimum radius, a minimum log likelihood ratio and a significance threshold, Geographically Robust Hotspot Detection (GRHD) finds hotspot areas where the concentration of points inside is significantly high. The GRHD problem is societally important for many applications including environmental criminology, epidemiology, etc. GRHD is computationally challenging due to the difficulty of enumerating all possible candidate hotspots and the lack of monotonicity property for the interest measure, namely the log likelihood ratio test. Related work may miss hotspots when hotspots are divided by geographic barriers (the road network, rivers etc.) or when hotspot centers are close to parks, lakes, mountains, etc. To address these limitations, a novel approach is proposed based on two ideas: cubic grid circle enumeration and a grid log likelihood ratio upper bound. A case study on real crime data shows that the proposed approach finds hotspots which cannot be discovered by the related work. Experimental results show that the proposed algorithm yields substantial computational savings compared to the related work.
机译:给定二维空间中的一组点,即最小半径,最小对数似然比和显着性阈值,地理稳健热点检测(GRHD)会发现热点区域,其中内部的点集中度很高。 GRHD问题对于包括环境犯罪学,流行病学等在内的许多应用在社会上都很重要。由于难以枚举所有可能的候选热点,并且缺乏用于兴趣度量(即对数似然比检验)的单调性,因此GRHD在计算上具有挑战性。当热点被地理障碍(路网,河流等)分开或热点中心靠近公园,湖泊,山脉等时,相关工作可能会错过热点。为解决这些局限性,基于两种思路提出了一种新颖的方法:三次网格圆枚举和网格对数似然比上限。对真实犯罪数据的案例研究表明,该方法可以找到热点,而相关工作无法发现这些热点。实验结果表明,与相关工作相比,该算法节省了大量计算资源。

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