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A robust time series prediction method based on empirical mode decomposition and high-order fuzzy cognitive maps

机译:一种基于经验模型分解和高阶模糊认知地图的鲁棒时间序列预测方法

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Fuzzy cognitive maps (FCMs) have been widely used in time series prediction due to the excellent performance in dynamic system modeling. However, existing time series prediction methods based on FCMs have some defects, such as low precision and sensitivity to hyper parameters. Therefore, more accurate and robust methods remain to be proposed for handling non-stationary and large-scale time series. To address this issue, in this paper, a novel time series prediction method based on empirical mode decomposition (EMD) and high-order FCMs (HFCMs) is proposed, termed as EMD-HFCM. First, EMD is applied to extract features from the original sequence to obtain multiple sequences to represent the nodes of HFCM. To learn HFCM efficiently and accurately, a robust learning method based on Bayesian ridge regression is employed, which can estimate the regular parameters from data instead of being set manually. Then, prediction can be performed based on the iterative characteristics of HFCM. To compare EMD-HFCM with existing methods, extensive experiments are conducted on eight benchmark datasets and the results validate the performance of the proposal in handling large-scale and non-stationary time series. Furthermore, the experiments also show that the proposed method is much more robust and insensitive to hyper parameters than the state of art methods. Finally, nonparametric statistical tests are carried out and the superiority of the proposed method is verified in the statistical sense. (C) 2020 Elsevier B.V. All rights reserved.
机译:由于动态系统建模中的出色性能,模糊认知地图(FCMS)已广泛用于时间序列预测。然而,基于FCMS的现有时间序列预测方法具有一些缺陷,例如对超参数的低精度和敏感性。因此,仍有更准确和鲁棒的方法来处理非静止和大规模时间序列。为了解决此问题,本文提出了一种基于经验模式分解(EMD)和高阶FCMS(HFCMS)的新型时间序列预测方法,称为EMD-HFCM。首先,将EMD应用于从原始序列中提取特征以获得多个序列以表示HFCM的节点。为了高效,准确地学习HFCM,采用了一种基于贝叶斯脊回归的强大学习方法,可以从数据估计来自数据而不是手动设置的常规参数。然后,可以基于HFCM的迭代特性来执行预测。为了将EMD-HFCM与现有方法进行比较,在八个基准数据集中进行了广泛的实验,结果验证了处理大规模和非静止时间序列的提案的性能。此外,实验还表明,该方法比现有技术的状态更鲁棒,对超参数更具稳健和不敏感。最后,进行非参数统计测试,并在统计学中验证所提出的方法的优越性。 (c)2020 Elsevier B.v.保留所有权利。

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