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Multiscale sample entropy and cross-sample entropy based on symbolic representation and similarity of stock markets

机译:基于股票市场符号表示和相似度的多尺度样本熵和交叉样本熵

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A modified multiscale sample entropy measure based on symbolic representation and similarity (MSEBSS) is proposed in this paper to research the complexity of stock markets. The modified algorithm reduces the probability of inducing undefined entropies and is confirmed to be robust to strong noise. Considering the validity and accuracy, MSEBSS is more reliable than Multiscale entropy (MSE) for time series mingled with much noise like financial time series. We apply MSEBSS to financial markets and results show American stock markets have the lowest complexity compared with European and Asian markets. There are exceptions to the regularity that stock markets show a decreasing complexity over the time scale, indicating a periodicity at certain scales. Based on MSEBSS, we introduce the modified multiscale cross-sample entropy measure based on symbolic representation and similarity (MCSEBSS) to consider the degree of the asynchrony between distinct time series. Stock markets from the same area have higher synchrony than those from different areas. And for stock markets having relative high synchrony, the entropy values will decrease with the increasing scale factor. While for stock markets having high asynchrony, the entropy values will not decrease with the increasing scale factor sometimes they tend to increase. So both MSEBSS and MCSEBSS are able to distinguish stock markets of different areas, and they are more helpful if used together for studying other features of financial time series. (C) 2017 Elsevier B.V. All rights reserved.
机译:本文提出了一种基于符号表示和相似度的改进多尺度样本熵测度(MSEBSS),以研究股票市场的复杂性。改进的算法降低了产生不确定的熵的可能性,并被证实对强噪声具有鲁棒性。考虑到有效性和准确性,对于杂乱无章的时间序列(例如金融时间序列),MSEBSS比多尺度熵(MSE)更可靠。我们将MSEBSS应用于金融市场,结果表明,与欧洲和亚洲市场相比,美国股票市场的复杂性最低。除了规律性外,股票市场在时间范围内的复杂性在降低,这表明一定程度的周期性。基于MSEBSS,我们引入了基于符号表示和相似度(MCSEBSS)的改进的多尺度交叉样本熵测度,以考虑不同时间序列之间的异步程度。同一地区的股票市场的同步性高于不同地区的股票市场。对于同步性相对较高的股票市场,熵值将随着比例因子的增加而减小。对于具有高异步性的股票市场,熵值不会随比例因子的增加而减小,有时它们会趋于增加。因此,MSEBSS和MCSEBSS都能够区分不同区域的股票市场,如果将它们一起用于研究金融时间序列的其他特征,则它们将更有帮助。 (C)2017 Elsevier B.V.保留所有权利。

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