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Chaos theory based mathematical modelling as manifested from scalp EEG using frequency analysis

机译:使用频率分析从头皮脑电图证明基于混沌理论的数学建模

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The EEG (Electroencephalogram) signals are brain mapped signals that contain information about the brain's complexity and uncertainty. The EEG signals though are useful but due to a large variety of data in them, may look random in nature. We have to extract the proper information from the data by computational modelling of scalp EEG signals. The chaos theory helps in analysing the neurobiological parameters which include Lyapunov Exponent, Approximate Entropy and Hurst Exponent. The frequency filtering of the data helps us in calculation of parameters for different frequency range. It is found that the different classes of data can be catalogued by computing parameters in a specific range of frequencies. As the different frequency band represents different states of mind so the value of parameter for subjects of same classes exhibit same pattern and can be easily distinguished from the other class of benign subjects. Moreover the data is testified by the values of Hurst Exponent for auto correlation.
机译:EEG(脑电图)信号是大脑映射的信号,其中包含有关大脑的复杂性和不确定性的信息。 EEG信号虽然很有用,但由于其中包含大量数据,因此本质上可能看起来是随机的。我们必须通过头皮脑电信号的计算模型从数据中提取适当的信息。混沌理论有助于分析神经生物学参数,包括Lyapunov指数,近似熵和Hurst指数。数据的频率过滤有助于我们计算不同频率范围的参数。已经发现,可以通过在特定频率范围内计算参数来对不同类别的数据进行分类。由于不同的频带代表了不同的心理状态,因此相同类别的对象的参数值显示出相同的模式,并且可以很容易地与其他类别的良性对象区分开。此外,通过用于自动相关的赫斯特指数值来证明数据。

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