离子吸附电池中的电荷积累和电位差生成

IF 1.6 4区 物理与天体物理 Q3 PHYSICS, CONDENSED MATTER The European Physical Journal B Pub Date : 2024-09-18 DOI:10.1140/epjb/s10051-024-00775-4
Giovanni Barbero, Luiz R. Evangelista, Ervin K. Lenzi, Antonio M. Scarfone
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摘要

摘要 我们分析了在没有外部电场的情况下,离子被两个平面吸附-解吸电极限制的绝缘介质中的电荷和电场平衡分布。样品的平衡电荷密度曲线是通过考虑移动电荷在表面的积累而确定的,移动电荷的积累会产生表面电动势。使用动力学平衡方程探索了电荷动力学,得出了随时间变化的净电荷表面和非均质 Volterra 第二类积分方程,并确定了半空间近似的表面电动势。结果表明,由于吸附-解吸过程,表面电动势具有非单调时间依赖性。分析扩展到有限样品,发现当只有一种离子被选择性吸附时,电势差的时间行为存在最大值。相反,当一个电极只吸附正离子,而另一个电极只吸附负离子时,电势差的趋势是单调的。这种方法可作为一种方便的理论工具,用于进一步研究电解槽表面的电荷积累。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Charge accumulation and potential difference generation in ion adsorbing cells

We analyze charge and field equilibrium distributions in an insulating medium with ions confined by two flat adsorbing–desorbing electrodes without an external electric field. The equilibrium charge density profile of the sample is determined by considering the accumulation of mobile charges at the surface, which generates a surface electric potential. Charging dynamics are explored using a kinetic balance equation, resulting in a time-dependent net charge surface and an inhomogeneous Volterra integral equation of the second kind, and determining the surface electric potential in the half-space approximation. The results show a non-monotonic time dependence for the surface electric potential due to adsorption–desorption processes. The analysis is extended to a finite sample and reveals the presence of a maximum in the time behavior of difference of potential when only one type of ion is selectively adsorbed. The trend is instead monotonic when one electrode only adsorbs positive, and the other one adsorbs only negative ions. This approach may be used as a convenient theoretical tool for further investigation of charge accumulation on the surfaces of electrolytic cells.

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来源期刊
The European Physical Journal B
The European Physical Journal B 物理-物理:凝聚态物理
CiteScore
2.80
自引率
6.20%
发文量
184
审稿时长
5.1 months
期刊介绍: Solid State and Materials; Mesoscopic and Nanoscale Systems; Computational Methods; Statistical and Nonlinear Physics
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