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Electrolytic cell containing different groups of ions with anomalous diffusion approach

机译:带有异常扩散方法的包含不同离子组的电解池

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摘要

The electrical response of an electrolytic cell containing more than one group of ions is investigated under the fractional approach where integro - differential boundary conditions and fractional time derivative of distributed order are considered. The model derived here, which accounts for anomalous diffusion of charges in a dielectric media, is compared with experimental data for mixtures of two salts with same valence and water and a good agreement was found. We show that in the low frequency limit, the electrical response is essentially governed by the boundary conditions and suppress the formation of a second plateau predicted when surface effects are neglected, being therefore linked to an anomalous diffusive process which, in the usual circuit description, may be connected to constant phase elements. Our model may be important for the interpretation of ionic density measurements in liquid crystals and other electrolytic cells in a more realistic fashion. (C) 2015 Elsevier B.V. All rights reserved.
机译:在分数积分方法中研究了包含多于一组离子的电解池的电响应,其中考虑了积分微分边界条件和分数阶时间导数。将此处导出的模型解释了电介质中电荷的异常扩散,该模型与具有相同化合价和水的两种盐的混合物的实验数据进行了比较,并且发现了很好的一致性。我们表明,在低频范围内,电响应主要受边界条件控制,并抑制了忽略表面效应时预测的第二平稳期的形成,因此与异常扩散过程有关,在通常的电路描述中,可以连接到恒定相位元件。我们的模型对于以更现实的方式解释液晶和其他电解池中的离子密度测量可能很重要。 (C)2015 Elsevier B.V.保留所有权利。

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