平面带电表面的第二类电渗透——直接数值模拟研究

V. Dang, Thu Ha Pham Thi, V. Pham
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引用次数: 0

摘要

虽然第一种电渗透(平衡)被广泛接受,但第二种电渗透(非平衡)仍存在争议。在这项工作中,通过我们的直接数值模拟,重新审视了电解质膜系统中第一类或第二类电渗透滑移的理论。所得结果表明,在一定电压阈值以上,基本导通状态变得电对流不稳定。这种不稳定性提供了一种机制来解释超选择性膜上浓度极化的过限电导。我们的研究中最重要的工作是检验Rubinstein和Zaltzman在1999年提出的著名的第二类公式的电渗透法。虽然他们的公式已经提出了很长时间,但由于难以精确地确定公式中的扩展空间电荷层,因此没有工作来验证其准确性。通过直接数值模拟可以解决这一问题,并检验其公式的适用范围。这也有助于有力地证实第二类电渗透与电渗析膜浓度极化不稳定性之间的关系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Electroosmosis of the Second Kind on Flat Charged Surfaces - a Direct Numerical Simulation Study
While the electroosmosis of the first kind (equilibrium) is accepted widely, the electroosmosis of the second kind (nonequilibrium) is still controversial. In this work, the theory of electroosmosis slip, of either the first kind or of the second kind at electrolyte membrane system is revisited via our direct numerical simulation. The obtained results show that above a certain voltage threshold, the basic conduction state becomes electroconvectively unstable. This instability provides a mechanism for explaining the over-limiting conductance in concentration polarization at a permselective membrane. The most important work in our study is to examine the famous electroosmosis of the second kind formula suggested by Rubinstein and Zaltzman in 1999. Although their formula has been presented for a long time, there has been no work to validate its accuracy experimentally or numerically due to the difficulty in pinpointing exactly the extended space charge layer in their formula. By using direct numerical simulation, we could solve this problem and inspect the application range of their formula. This also helps to strongly confirm the relationship between the electroosmosis of the second kind and the instability in concentration polarization at electrodialysis membranes.
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