脑电图
分形
近似熵
计算机科学
模式识别(心理学)
人工智能
随机性
信号(编程语言)
癫痫
熵(时间箭头)
分形分析
非线性系统
递归量化分析
语音识别
神经科学
数学
心理学
分形维数
统计
物理
数学分析
程序设计语言
量子力学
作者
Hamidreza Namazi,Erfan Aghasian,Tirdad Seifi
摘要
Analysis of human brain activity is an important topic in human neuroscience. Human brain activity can be studied by analyzing the electroencephalography (EEG) signal. In this way, scientists have employed several techniques that investigate nonlinear dynamics of EEG signals. Fractal theory as a pr omising technique has shown its capabilities to analyze the nonlinear dynamics of time series. Since EEG signals have fractal patterns, in this research we analyze the variations of fractal dynamics of EEG signals between four datasets that were collected from healthy subjects with open-eyes and close-eyes conditions, patients with epilepsy who did and patients who did not face seizures. The obtained results showed that EEG signal during seizure has greatest complexity and the EEG signal during the seizure-free interval has lowest complexity. In order to verify the obtained results in case of fractal analysis, we employ approximate entropy, which indicates the randomness of time series. The obtained results in case of approximate entropy certified the fractal analysis results. The obtained results in this research show the effectiveness of fractal theory to investigate the nonlinear structure of EEG signal between different conditions.
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