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Bifurcation Analysis of H-H Parameters and Their Contribution To Neurology

机译:H-H参数的分叉分析及其对神经病学的贡献

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摘要

H-H (Hodgin-Huxley) model is high ranking popular research for the neurological world to simulate statical and dynamical behavior of the brain with four dimensional differential equations. Different methods of simulation are developed to solve the H-H complex equations that could not explain the phase behavior of different parameters in a single plot. But, in this paper we are considering the famous models for this simulation of four dimensional equations to two dimensional by Morris-Lecar and then one dimensional form by FitzHugh for proper phase analysis. The important application of bifurcation of a neurological system is estimated by the variation of parameters of H-H model. Therefore, Graphical User Interface (GUI) is used to plot different bifurcation panels of those existing models for proper visualization of results so that researchers in future can investigate different abnormal disorders in brain by viewing these panels.
机译:H-H(Hodgin-Huxley)模型是神经科学领域的热门流行研究,用于通过四维微分方程来模拟大脑的静态和动态行为。开发了不同的模拟方法来求解H-H复杂方程,这些方程无法解释单个图中不同参数的相位行为。但是,在本文中,我们考虑使用著名的模型,由Morris-Lecar将这个四维方程模拟为二维,然后由FitzHugh将其模拟为一维形式,以进行适当的相位分析。 H-H模型参数的变化估计了神经系统分叉的重要应用。因此,图形用户界面(GUI)用于绘制那些现有模型的不同分叉面板,以正确显示结果,以便将来的研究人员可以通过查看这些面板来研究大脑中的各种异常疾病。

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