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Constructing Time Series Shape Association Measures: Minkowski Distance and Data Standardization

机译:构建时间序列形状关联度量:Minkowski距离和数据标准化

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It is surprising that last two decades many works in time series data mining and clustering were concerned with measures of similarity of time series but not with measures of association that can be used for measuring possible direct and inverse relationships between time series. Inverse relationships can exist between dynamics of prices and sell volumes, between growth patterns of competitive companies, between well production data in oilfields, between wind velocity and air pollution concentration etc. The paper develops a theoretical basis for analysis and construction of time series shape association measures. Starting from the axioms of time series shape association measures it studies the methods of construction of measures satisfying these axioms. Several general methods of construction of such measures suitable for measuring time series shape similarity and shape association are proposed. Time series shape association measures based on Minkowski distance and data standardization methods are considered. The cosine similarity and the Pearson's correlation coefficient are obtained as partial cases of the proposed general methods that can be used also for construction of new association measures in data analysis.
机译:令人惊讶的是,最近二十年来,时间序列数据挖掘和聚类中的许多工作都与时间序列的相似性度量有关,而与可用于度量时间序列之间可能的正反关系的关联度量无关。价格和销量之间的动态关系,竞争公司的增长模式之间,油田的井产量数据之间,风速和空气污染浓度之间都可能存在逆关系。本文为时间序列形状关联的分析和构建提供了理论基础。措施。从时间序列形状关联度量公理开始,它研究了满足这些公理的度量的构建方法。提出了几种适用于测量时间序列形状相似度和形状关联的此类度量的一般方法。考虑了基于Minkowski距离的时间序列形状关联度量和数据标准化方法。余弦相似度和皮尔逊相关系数作为提出的一般方法的部分情况而获得,这些方法也可用于构建数据分析中的新关联度量。

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