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A Complex Parameter Boundary Element Method For Modeling Ac Impedances Of Electrochemical Systems By Analytic Continuation-rnapplication To A Slit Geometry

机译:解析连续法在狭缝几何中模拟电化学系统交流阻抗的复杂参数边界元方法

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摘要

A complex parameter boundary element method is advanced to compute the AC impedances of electrochemical systems by solving the Laplace equation with complex boundary conditions. This method, which is based on analytic continuation from the corresponding secondary current distribution, is applied to a slit geometry, besides two illustrative cases: plane-parallel electrodes and concentric cylinder electrodes. The AC impedance responses for the slit geometry are computed for several electrode and slit dimensions for (1) purely capacitive working electrode and (2) a working electrode represented by a Voigt element. Interesting effects of the electrode and the slit dimensions on the AC response are noted. Applications of this method in viscoelastic systems, rheology and electronic/electrical devices are discussed. User-friendly implementations of the method in the BEASY group of softwares are also suggested.
机译:通过求解具有复杂边界条件的拉普拉斯方程,提出了一种复杂参数边界元方法来计算电化学系统的交流阻抗。除了基于两个示例性情况:平面平行电极和同心圆柱电极以外,该方法基于对相应次级电流分布的解析连续性,还应用于狭缝几何形状。针对(1)纯电容工作电极和(2)Voigt元素表示的工作电极的几个电极和狭缝尺寸,计算出狭缝几何形状的AC阻抗响应。注意到电极和缝隙尺寸对交流响应的有趣影响。讨论了该方法在粘弹性系统,流变学和电子/电气设备中的应用。还建议在BEASY软件组中使用该方法的用户友好实现。

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