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NF-CECP: A novel approach to distinguish signals with different properties via modified Fisher information measure

机译:NF-CECP:通过修改的Fisher信息测量来区分不同性质的新方法

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The complexity-entropy causal plane (CECP) has been widely discussed recently. It can measure the information of sequences from two perspectives to reflect their structural details. But in experiments we find that, as a method based on probability space, the original CECP is not sensitive to the shape of the probability distributions, which may lead to inaccurate structural feature differentiation. Therefore, we propose a novel normalized complexity-entropy causal plane based on the modified Fisher information measure (NF-CECP) to solve the problem. The modified Fisher information measure (MF) and divergence score (D-score) are two important parameters to characterize the signals from possibility space and divergence, respectively. According to simulation experiments, it could be intuitively found that NF-CECP can distinguish Gaussian white noises (GWN) from ARFIMA sequences, but the original CECP fails. We also apply this method to financial time series in different time periods. It reveals that the structural characteristics of financial time series change over time. And to a certain extent, the results reveal the growing economic ties between China and the United States. (C) 2020 Elsevier B.V. All rights reserved.
机译:最近已广泛讨论复杂性 - 熵因果平面(CECP)。它可以从两个视角衡量序列的信息,以反映其结构细节。但是在实验中,我们发现,作为基于概率空间的方法,原始CECP对概率分布的形状不敏感,这可能导致不准确的结构特征分化。因此,我们提出了一种基于修改的Fisher信息测量(NF-CECP)的新型归一化复杂性 - 熵因果平面来解决问题。修改的Fisher信息测量(MF)和发散评分(D-Score)分别是表征来自可能性空间和发散的信号的两个重要参数。根据模拟实验,可以直观地发现NF-CECP可以从arfima序列区分高斯白噪声(GWN),但原始CECP失败。我们还将这种方法应用于不同时间段的金融时间序列。它揭示了金融时间序列的结构特征随着时间的推移而变化。在一定程度上,结果揭示了中国与美国之间不断增长的经济关系。 (c)2020 Elsevier B.v.保留所有权利。

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