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用于阿尔茨海默病的脑电图复杂性的多变量多尺度加权排列熵分析

Multivariate multi-scale weighted permutation entropy analysis of EEG complexity for Alzheimer's disease.

作者信息

Deng Bin, Cai Lihui, Li Shunan, Wang Ruofan, Yu Haitao, Chen Yingyuan, Wang Jiang

机构信息

School of Electrical Engineering and Automation, Tianjin University, Tianjin, China.

School of Information Technology Engineering, Tianjin University of Technology and Education, Tianjin, China.

出版信息

Cogn Neurodyn. 2017 Jun;11(3):217-231. doi: 10.1007/s11571-016-9418-9. Epub 2016 Nov 15.

Abstract

The complexity change of brain activity in Alzheimer's disease (AD) is an interesting topic for clinical purpose. To investigate the dynamical complexity of brain activity in AD, a multivariate multi-scale weighted permutation entropy (MMSWPE) method is proposed to measure the complexity of electroencephalograph (EEG) obtained in AD patients. MMSWPE combines the weighted permutation entropy and the multivariate multi-scale method. It is able to quantify not only the characteristics of different brain regions and multiple time scales but also the amplitude information contained in the multichannel EEG signals simultaneously. The effectiveness of the proposed method is verified by both the simulated chaotic signals and EEG recordings of AD patients. The simulation results from the Lorenz system indicate that MMSWPE has the ability to distinguish the multivariate signals with different complexity. In addition, the EEG analysis results show that in contrast with the normal group, the significantly decreased complexity of AD patients is distributed in the temporal and occipitoparietal regions for the theta and the alpha bands, and also distributed from the right frontal to the left occipitoparietal region for the theta, the alpha and the beta bands at each time scale, which may be attributed to the brain dysfunction. Therefore, it suggests that the MMSWPE method may be a promising method to reveal dynamic changes in AD.

摘要

阿尔茨海默病(AD)中大脑活动的复杂性变化是一个具有临床意义的有趣话题。为了研究AD患者大脑活动的动态复杂性,提出了一种多变量多尺度加权排列熵(MMSWPE)方法来测量AD患者脑电图(EEG)的复杂性。MMSWPE结合了加权排列熵和多变量多尺度方法。它不仅能够量化不同脑区和多个时间尺度的特征,还能同时量化多通道EEG信号中包含的幅度信息。通过模拟混沌信号和AD患者的EEG记录验证了该方法的有效性。洛伦兹系统的仿真结果表明,MMSWPE能够区分具有不同复杂性的多变量信号。此外,EEG分析结果表明,与正常组相比,AD患者在θ和α频段的颞叶和枕顶叶区域复杂性显著降低,并且在每个时间尺度上,θ、α和β频段从右额叶到左枕顶叶区域复杂性也显著降低,这可能归因于大脑功能障碍。因此,这表明MMSWPE方法可能是揭示AD动态变化的一种有前景的方法。

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