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Multifractal temporally weighted detrended partial cross-correlation analysis of two non-stationary time series affected by common external factors

机译:常见外部因素影响的两种非平稳时间序列的多重术暂时加权段局部互相关分析

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摘要

When common factors strongly influence two cross-correlated time series recorded in complex natural and social systems, the results will be biased if we use multifractal detrended cross-correlation analysis (MF-DXA) without considering these common factors. In order to better study the time series of such cases, we extend the multifractal temporally weighted detrended cross-correlation analysis (MF-TWXDFA) proposed by our group (Wei et al., 2017) and propose multifractal temporally weighted detrended partial cross-correlation analysis (MF-TWDPCCA) to quantify intrinsic power-law cross-correlation of two non-stationary time series affected by common external factors in this paper. To test the performance of MF-TWDPCCA, we apply it and multifractal partial cross-correlation analysis (MF-DPXA) proposed by Qian et al. (2015) on simulated series. Numerical tests on artificially simulated series demonstrate that MF-TWDPCCA can more accurately detect the intrinsic cross-correlations for two simultaneously recorded series than MF-DPXA and MF-TWXDFA. To further show the utility of MF-TWDPCCA, we apply it on time series from stock markets and find that there exists significantly multifractal power-law cross-correlation between stock returns. In addition, a new partial cross-correlation coefficient is defined to quantify the level of intrinsic cross-correlation between two time series. (C) 2021 Elsevier B.V. All rights reserved.
机译:当公共因素强烈影响复杂自然和社会系统中记录的两个互相关时间序列时,如果不考虑这些公共因素而使用多重分形去趋势互相关分析(MF-DXA),结果将有偏差。为了更好地研究此类案件的时间序列,我们扩展了我们团队(Wei等人,2017)提出的多重分形时间加权去趋势互相关分析(MF-TWXDFA),并提出多重分形时间加权去趋势部分互相关分析(MF-TWDPCCA),以量化受常见外部因素影响的两个非平稳时间序列的内在幂律互相关。为了测试MF-TWDPCCA的性能,我们在模拟序列上应用了它和钱等人(2015)提出的多重分形部分互相关分析(MF-DPXA)。对人工模拟序列的数值试验表明,MF-TWDPCCA比MF-DPXA和MF-TWXDFA能更准确地检测两个同时记录序列的内在互相关。为了进一步证明MF-TWDPCCA的效用,我们将其应用于股票市场的时间序列,发现股票收益率之间存在显著的多重分形幂律互相关。此外,定义了一个新的部分互相关系数来量化两个时间序列之间的内在互相关水平。(c)2021爱思唯尔B.V.保留所有权利。

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