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A Genetic Algorithm Based Piecewise Linear Representation of Time Series

机译:基于遗传算法的时间序列分段线性表示

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Line Segment Representation (LSR) refers to represents a time series by a few of line segments, such that the original time series and the piecewise line segment series have shapes as similar as possible. Because of its simple expression, LSR based time series are often easier to be understood and computed for some time series datamining tasks than the original raw data. Two kinds of continuous LSR methods, namely, 11 trend filtering and mix-integer programming (MILP) method, are discussed in this paper. To overcome the poor representation ability of l1 trend filtering, and the high computational complexity of MILP, this paper proposes a hybrid method combining GA and linear programming (GA-LP) to find the optimal LSR time series efficiently. In GA-LP, locations of the breakpoints of the piecewise linear segment are fixed by GA, and values on these locations are fixed by a LP method. Numerical experiments reveal that GA-LP can reduce representation error by comparisons with l1 trend filtering and MILP method, and its computing time is much less than that of MILP.
机译:线段表示(LSR)是指用几个线段表示一个时间序列,以使原始时间序列和分段线段序列具有尽可能相似的形状。由于其简单的表达方式,对于某些时间序列数据挖掘任务而言,基于LSR的时间序列通常比原始原始数据更易于理解和计算。两种连续的LSR方法,即1 1 本文讨论了趋势过滤和混合整数规划(MILP)方法。克服l的代表性不足 1 趋势滤波和MILP的高计算复杂度,本文提出了一种将GA和线性规划(GA-LP)相结合的混合方法,以有效地找到最佳LSR时间序列。在GA-LP中,分段线性段的断点的位置由GA固定,而这些位置上的值通过LP方法固定。数值实验表明,GA-LP与L相比可以减少表示误差。 1 趋势过滤和MILP方法,其计算时间远少于MILP。

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