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Correlation Analysis of Spatial Time Series Datasets: A Filter-and-Refine Approach

机译:空间时间序列数据集的相关性分析:一种过滤和精炼方法

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A spatial time series dataset is a collection of time series, each referencing a location in a common spatial framework. Correlation analysis is often used to identify pairs of potentially interacting elements from the cross product of two spatial time series datasets. However, the computational cost of correlation analysis is very high when the dimension of the time series and the number of locations in the spatial frameworks are large. The key contribution of this paper is the use of spatial autocorrelation among spatial neighboring time series to reduce computational cost. A filter-and-refine algorithm based on coning, i.e. grouping of locations, is proposed to reduce the cost of correlation analysis over a pair of spatial time series datasets. Cone-level correlation computation can be used to eliminate (filter out) a large number of element pairs whose correlation is clearly below (or above) a given threshold. Element pair correlation needs to be computed for remaining pairs. Using experimental studies with Earth science datasets, we show that the filter-and-refine approach can save a large fraction of the computational cost, particularly when the minimal correlation threshold is high.
机译:空间时间序列数据集是时间序列的集合,每个时间序列都引用公共空间框架中的位置。相关分析通常用于从两个空间时间序列数据集的叉积中识别出可能相互作用的元素对。但是,当时间序列的维数和空间框架中的位置数很大时,相关性分析的计算成本非常高。本文的主要贡献是利用空间相邻时间序列之间的空间自相关来减少计算成本。为了减少一对空间时间序列数据集的相关性分析成本,提出了一种基于锥化即位置分组的过滤和细化算法。锥级相关性计算可用于消除(滤除)相关性明显低于(或高于)给定阈值的大量元素对。需要为其余对计算元素对相关性。通过对地球科学数据集的实验研究,我们发现滤波和优化方法可以节省很大一部分计算成本,尤其是在最小相关阈值较高时。

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