脉冲激励的时频分析及其在Randles模型中的应用

Gerardo Miramontes-de-León, C. Sifuentes-Gallardo, Arturo Moreno-Báez, Ernesto Garcia-Dominguez, R. Magallanes-Quintanar
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引用次数: 2

摘要

许多电化学系统可以用等效电路模型来研究。一个简单的模型是Randles电路,它由一个串联的电阻与一个电容和另一个电阻的并联组合组成。这第二个电阻被称为极化电阻,对于许多实际应用来说,估计它的值是非常重要的。利用脉冲激励的一种特殊形式,我们证明了用非常简单的计算就可以估计出极化电阻的值。对所提出的脉冲激励进行时频分析,不仅显示了信号的零频率含量,而且还显示了零频率发生的时间。利用拉普拉斯分析,我们还表明,当脉冲的频率内容为零时,通过电容的瞬态电流为零。用这种方法可以估计电化学电池的电阻分量的值。实验结果表明,该方法的近似误差小于0.5%。我们得出结论,这是估计极化电阻的一种替代技术。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Time-Frequency Analysis of a Pulsed Excitation and Its Application in Randles Model
Many electrochemical systems can be studied using equivalent circuit models. One simple model is the Randles circuit, which consists of a resistance connected in series with a parallel combination of a capacitance and another resistance. This second resistance is called polarization resistance, and for many practical applications, it is very important to estimate its value. Using a special form of a pulsed excitation, we show that it is possible to estimate a value for the polarization resistance with a very simple calculation. A time-frequency analysis of the proposed pulsed excitation showed not only the zero frequency content of the signal but also the time when this zero frequency occurs. Using Laplace analysis, we show also that the transient current through the capacitance is zero, when the frequency contents of the pulse is zero. In this way it is possible to estimate the value of the resistive component of an electrochemical cell. Experimental results show an approximation error of less than 0.5%. We conclude this is an alternative technique to estimate the polarization resistance.
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