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脑功能网络邻接矩阵的最大特征值:在精神疲劳评估中的意义与应用

The Maximum Eigenvalue of the Brain Functional Network Adjacency Matrix: Meaning and Application in Mental Fatigue Evaluation.

作者信息

Li Gang, Jiang Yonghua, Jiao Weidong, Xu Wanxiu, Huang Shan, Gao Zhao, Zhang Jianhua, Wang Chengwu

机构信息

College of Engineering, Zhejiang Normal University, 321004 Jinhua, China.

Key Laboratory of High Efficiency and Clean Mechanical Manufacture, Ministry of Education of China, School of Mechanical Engineering, Shandong University, 250061 Jinan, China.

出版信息

Brain Sci. 2020 Feb 9;10(2):92. doi: 10.3390/brainsci10020092.

Abstract

The maximum eigenvalue of the adjacency matrix (AM) has been supposed to contain rich information about the corresponding network. An experimental study focused on revealing the meaning and application of the maximum eigenvalue is missing. To this end, AM was constructed using mutual information (MI) to determine the functional connectivity with electroencephalogram (EEG) data recorded with a mental fatigue model, and then was converted into both binary and weighted brain functional network (BFN) and corresponding random networks (RNs). Both maximum eigenvalue and corresponding network characters in BFNs and RNs were considered to explore the changes during the formation of mental fatigue. The results indicated that large maximum eigenvalue means more edges in the corresponding network, along with a high degree and a short characteristic path length both in weighted and binary BFNs. Interestingly, the maximum eigenvalue of AM was always a little larger than that of the corresponding random matrix (RM), and had an obvious linearity with the sum of the AM elements, indicating that the maximum eigenvalue can be able to distinguish the network structures which have the same mean degree. What is more, the maximum eigenvalue, which increased with the deepening of mental fatigue, can become a good indicator for mental fatigue estimation.

摘要

邻接矩阵(AM)的最大特征值被认为包含有关相应网络的丰富信息。然而,一项专注于揭示最大特征值的意义和应用的实验研究尚付阙如。为此,利用互信息(MI)构建AM,以确定与通过心理疲劳模型记录的脑电图(EEG)数据的功能连接性,然后将其转换为二元和加权脑功能网络(BFN)以及相应的随机网络(RN)。考虑BFN和RN中的最大特征值及相应的网络特征,以探究心理疲劳形成过程中的变化。结果表明,较大的最大特征值意味着相应网络中的边更多,在加权和二元BFN中均具有较高的度和较短的特征路径长度。有趣的是,AM的最大特征值总是略大于相应随机矩阵(RM)的最大特征值,并且与AM元素之和具有明显的线性关系,这表明最大特征值能够区分具有相同平均度的网络结构。此外,随着心理疲劳的加深而增加的最大特征值,可以成为心理疲劳评估的良好指标。

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