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Numerical estimation on the threshold of nerve excitation phenomena by the application of current with multiple frequencies based on Frankenhaeuser-Huxley model

机译:基于Frankenhaeuser-Huxley模型的多种频率应用电流应用对神经激发现象阈值的数值估计

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摘要

International Commission on Non-Ionizing Radiation Protection (ICNIRP) guidelines describes addition equation for electrical stimulation, relevant for frequencies up to 10 MHz, with respect to simultaneous exposure to magnetic fields with multiple frequencies. However, there is no literature which estimated the threshold of electromagnetic field exposure of multiple frequencies. Therefore, the purpose of this article is to estimate the threshold of nerve excitation caused by the application of current with multiple frequencies. In this article, combinations of two kinds of frequencies f_1 and f_2 were investigated for the applying current. The Frankenhaeuser-Huxley model was employed to analyze nerve excitation effects. The ratios of the applied current value to the threshold current value were kept at the same value for each frequency f_1 and f_2, respectively. Consequently, the threshold did not exceed if the philosophy of the addition equation of International Commission on Non-Ionizing Radiation Protection (ICNIRP) was satisfied, with any combination of f_1 and f_2 analyzed in this article. Especially when f_1 - 2f_2 andf_2 = 2f_1 the threshold became a high value. By analyzing the amount of the accumulated electric charge, which is a factor causing the action potential, it was demonstrated that it is difficult to accumulate the electric charge when f_1 = 2f_2 and f_2 = 2f_1.
机译:国际非电离辐射防护委员会(ICNIRP)指南描述了电刺激的添加方程,对于高达10 MHz的频率,关于同时暴露于具有多种频率的磁场。然而,没有文献估计多个频率的电磁场曝光的阈值。因此,本文的目的是估计由具有多个频率的电流的施加引起的神经激励的阈值。在本文中,研究了两种频率f_1和f_2的组合以进行施加电流。 Frankenhaeuser-Huxley模型用于分析神经激发效果。施加电流值与阈值电流值的比率分别对每个频率f_1和f_2保持相同的值。因此,如果在本文中分析的F_1和F_2的任何组合,则阈值不超过国际非电离辐射防护(ICNIRP)的加法方程式的哲学。特别是当F_1 - 2F_2和F_2 = 2F_1阈值变为高值。通过分析累积电荷的量,这是导致动作电位的因素,证明当F_1 = 2F_2和F_2 = 2F_1时难以累积电荷。

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