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Incorporation of the electrode-electrolyte interface into finite-element models of metal microelectrodes

机译:将电极-电解质界面纳入金属微电极的有限元模型

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An accurate description of the electrode-electrolyte interfacial impedance is critical to the development of computational models of neural recording and stimulation that aim to improve understanding of neuro-electric interfaces and to expedite electrode design. This work examines the effect that the electrode-electrolyte interfacial impedance has upon the solutions generated from time-harmonic finite-element models of cone- and disk-shaped platinum microelectrodes submerged in physiological saline. A thin-layer approximation is utilized to incorporate a platinum-saline interfacial impedance into the finite-element models. This approximation is easy to implement and is not computationally costly. Using an iterative nonlinear solver, solutions were obtained for systems in which the electrode was driven at ac potentials with amplitudes from 10 mV to 500 mV and frequencies from 100 Hz to 100 kHz. The results of these simulations indicate that, under certain conditions, incorporation of the interface may strongly affect the solutions obtained. This effect, however, is dependent upon the amplitude of the driving potential and, to a lesser extent, its frequency. The solutions are most strongly affected at low amplitudes where the impedance of the interface is large. Here, the current density distribution that is calculated from models incorporating the interface is much more uniform than the current density distribution generated by models that neglect the interface. At higher potential amplitudes, however, the impedance of the interface decreases, and its effect on the solutions obtained is attenuated.
机译:电极-电解质界面阻抗的准确描述对于开发神经记录和刺激的计算模型至关重要,该模型旨在增进对神经电接口的理解并加快电极设计。这项工作研究了电极-电解质界面阻抗对浸没在生理盐水中的圆锥形和盘状铂微电极的时谐有限元模型产生的解的影响。利用薄层近似将铂盐相界面阻抗合并到有限元模型中。这种近似易于实现并且在计算上并不昂贵。使用迭代非线性求解器,获得了以下系统的解决方案:在该系统中,以10伏特至500伏特的幅度和100赫兹至100 kHz的频率的交流电驱动电极。这些模拟的结果表明,在某些条件下,界面的结合可能会严重影响所获得的解决方案。然而,这种效果取决于驱动电位的幅度,并且在较小程度上取决于其频率。在界面阻抗较大的低振幅下,解决方案受到的影响最大。在此,从包含接口的模型计算出的电流密度分布比忽略接口的模型生成的电流密度分布要均匀得多。但是,在较高的电位振幅下,界面的阻抗会降低,并且其对获得的溶液的影响会减弱。

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