脑电信号的Higuchi分形维数参数分析

Christian H. Flores Vega, J. Noel
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引用次数: 12

摘要

由于脑电图信号的随机性,为了获得对其动态行为的特征性理解,人们应用了各种非线性模式和方法[6]。分形维数(FD)是分析脑电信号的一种合适的工具,可以用Higuchi算法来计算。然而,该算法依赖于k参数来提高计算速度。这项工作的目的是分析k参数由于分割、重叠和噪声对信号的敏感性。之后,我们选择更好的k参数,将FD应用于被试执行认知任务时记录的脑电图脑信号。为了分析各认知心理任务的统计差异,采用假设Wilcoxon符号秩检验。本研究中使用的所有测试脑带的结果均有统计学差异(p <;0.05),在10对脑力任务中有9对。所提出的方法是一种很好的认知任务判别工具。我们还确定了不同条件下更好的k参数,因此这些结果可以用于未来的研究。
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Parameters analyzed of Higuchi's fractal dimension for EEG brain signals
Due to the stochastic nature of EEG signals, various nonlinear patterns and methods have been applied in order to obtain characteristic understanding of their dynamic behavior [6]. The Fractal Dimension (FD) is an appropriate tool to analyzed EEG signals and can be calculated by means of the Higuchi's algorithm. Nevertheless, this algorithm depends of the k parameter to improve the speed of calculation. The aim of this work is to analyze the sensitivity of the k parameter due to segmentation, overlap, and noise over a signal. After that, with a better k parameter we applied the FD on EEG brain signals recorded while subjects were executing cognitive task. To analyze the statistical differences for each cognitive mental task, the hypothesis Wilcoxon signed-rank test was applied. The results for all tested brain bands used in this study reported a statistical difference (p <; 0.05) in 9 out of 10 pairs of mental tasks. The proposed approach reported is a good tool for cognitive tasks discrimination. We have also determine better k parameter for different conditions therefore these results can be used for future studies.
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