一种过滤小尺度空间波动的区域化方法

Lucas Spierenburg, Sander van Cranenburgh, O. Cats
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引用次数: 1

摘要

摘要区域化是将连续的空间单元聚集在一起,形成相对于一个或一组变量同质的区域的过程。它在研究空间现象或设计基于区域的政策时非常有用,因为它允许揭示数据集的潜在空间结构。然而,当数据中的小规模波动干扰感兴趣的现象时,这项任务就具有挑战性。在这种情况下,区域化技术容易过度拟合小尺度波动,产生不稳定区域。本文提出了一种对小规模变化具有鲁棒性的区域化方法,这种方法在处理人口统计数据时特别相关。在应用聚集聚类之前,使用加权空间平均值过滤掉波动。该方法在一个精细分辨率的人口数据集上与传统的聚集聚类方法进行了测试,以量化一组指标:识别大规模空间模式的能力、生产区域的同质性以及这些区域的空间规律性。对2 ~ 101个聚类进行了指标计算,结果表明,该方法在识别大尺度模式方面优于传统的聚集聚类方法,准确率达90%以上,产生规则区域的准确率达96%。
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A regionalization method filtering out small-scale spatial fluctuations
Abstract. Regionalization is the process of aggregating contiguous spatial units to form areas that are homogeneous with respect to one or a set of variables. It is useful when studying spatial phenomena or when designing region-based policies, as it allows to unravel the latent spatial structure of a dataset. However, this task is challenging when small-scale fluctuations in the data interfere with the phenomenon of interest. In such circumstances, regionalization techniques are prone to overfitting small-scale fluctuations, and producing erratic regions. This paper presents a regionalization method robust to small-scale variations that is particularly relevant when handling demographic data. Fluctuations are filtered out using a weighted spatial average before applying agglomerative clustering. The method is tested against a conventional agglomerative clustering approach on a fine-resolution demographic dataset, for a set of indicators quantifying: the ability to identify large-scale spatial patterns, the homogeneity of the regions produced, and the spatial regularity of these regions. These indicators have been computed for the two methods for a number of clusters ranging from 2 to 101, and results show that the proposed approach performs better than conventional agglomerative clustering more than 90% of the time at identifying large-scale patterns, and produces more regular regions 96% of the time.
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