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电双层的极化。施加电场后的时间演化。

Polarization of the Electrical Double Layer. Time Evolution after Application of an Electric Field.

作者信息

Shilov VN, Delgado AV, González-Caballero F, Horno J, López-García JJ, Grosse C

机构信息

Institute of Biocolloid Chemistry, National Academy of Science of Ukraine, Kiev, Ukraine

出版信息

J Colloid Interface Sci. 2000 Dec 1;232(1):141-148. doi: 10.1006/jcis.2000.7152.

Abstract

Electrophoresis is one of the electrokinetic phenomena most widely investigated, both from a fundamental point of view and as a research tool in academia and industry. However, the dependence between electrophoretic mobility and zeta potential is, in a general case, far from simple, because of the many physical processes involved. In this work, we first describe qualitatively and (in some cases) quantitatively the time behavior of the dipole moment induced in the electrical double layer by an applied electric field. Further, a simple relationship is deduced between the dipole moment and the electrophoretic mobility. Through the analysis of the time dependence of the former, it is possible to resolve the different contributions to the stationary values of the mobility. Three characteristic relaxation times are distinguished in the time evolution of the dipole moment: tau(H) (the time needed for hydrodynamic flows to be established), tau(MW) (time for ionic electromigration to develop), and tau(VD) (after this time, diffusion flows are established in the system, and the double layer polarization is complete). This means that different mechanisms are operating on the double layer for different times after the application of the field, and that computing the mobility at such different times is equivalent to calculating the steady-state electrophoretic mobility under different approximations. A comparison is shown between estimated and computed mobility values as functions of time and of zeta potential, confirming the validity of the asymptotic calculations. Copyright 2000 Academic Press.

摘要

从基础理论角度以及作为学术界和工业界的一种研究工具而言,电泳是研究最为广泛的电动现象之一。然而,由于涉及众多物理过程,在一般情况下,电泳迁移率与zeta电位之间的依赖关系远非简单。在这项工作中,我们首先定性地(在某些情况下定量地)描述了外加电场在双电层中诱导的偶极矩随时间的行为。此外,推导出了偶极矩与电泳迁移率之间的简单关系。通过分析前者的时间依赖性,有可能解析出对迁移率稳态值的不同贡献。在偶极矩的时间演化过程中区分出三个特征弛豫时间:tau(H)(建立流体动力流所需的时间)、tau(MW)(离子电迁移发展所需的时间)和tau(VD)(在此时间之后,系统中建立扩散流,双电层极化完成)。这意味着在施加电场后的不同时间,双电层上运行着不同的机制,并且在这些不同时间计算迁移率等同于在不同近似下计算稳态电泳迁移率。给出了估计迁移率值与计算迁移率值作为时间和zeta电位函数的比较,证实了渐近计算的有效性。版权所有2000年,学术出版社。

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