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A Fuzzy Clustering Model for Multivariate Spatial Time Series

机译:多元空间时间序列的模糊聚类模型

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摘要

Clustering of multivariate spatial-time series should consider: 1) the spatial nature of the objects to be clustered; 2) the characteristics of the feature space, namely the space of multivariate time trajectories; 3) the uncertainty associated to the assignment of a spatial unit to a given cluster on the basis of the above complex features. The last aspect is dealt with by using the Fuzzy C-Means objective function, based on appropriate measures of dissimilarity between time trajectories, by distinguishing the cross-sectional and longitudinal aspects of the trajectories. In order to take into account the spatial nature of the statistical units, a spatial penalization term is added to the above function, depending on a suitable spatial proximity/ contiguity matrix. A tuning coefficient takes care of the balance between, on one side, discriminating according to the pattern of the time trajectories and, on the other side, ensuring an approximate spatial homogeneity of the clusters. A technique for determining an optimal value of this coefficient is proposed, based on an appropriate spatial autocorrelation measure. Finally, the proposed models are applied to the classification of the Italian provinces, on the basis of the observed dynamics of some socio-economical indicators.
机译:多元空间时间序列的聚类应考虑:1)要聚类的对象的空间性质; 2)特征空间的特征,即多元时间轨迹的空间; 3)基于上述复杂特征,将空间单位分配给给定簇的不确定性。最后一个方面是通过使用模糊C均值目标函数,基于时间轨迹之间的相异性的适当度量,通过区分轨迹的横截面和纵向方面来处理的。为了考虑统计单元的空间性质,根据合适的空间接近度/邻接度矩阵,将空间惩罚项添加到上述函数中。调整系数要照顾到两者之间的平衡,一方面要根据时间轨迹的模式进行区分,另一方面要确保群集的近似空间均匀性。基于适当的空间自相关度量,提出了一种确定该系数的最佳值的技术。最后,根据观察到的一些社会经济指标动态,将建议的模型应用于意大利各省的分类。

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