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浓胶体分散体系中的静电相互作用。

Electrostatic interactions in concentrated colloidal dispersions.

作者信息

Wennerström Håkan

机构信息

Division of Physical Chemistry, Department of Chemistry, University of Lund University, P.O. Box 124, SE-22100 Lund, Sweden.

出版信息

Phys Chem Chem Phys. 2017 Sep 13;19(35):23849-23853. doi: 10.1039/c7cp02594g.

Abstract

An explicit expression, free from adjustable parameters, is derived for the effective pair interaction between charged colloidal spheres at high concentration in a medium containing an electrolyte. This is accomplished by first considering the electrostatic interaction between two infinite charged plates placed in a stack of identical plates. These act as a reservoir defining the chemical potentials of solvent and electrolyte ions in a way that depends on the plate separation in the stack. The results for the planar case are then applied to a suspension of identical charged spheres. Also for this case the concentration defines the properties of a reservoir quantitatively affecting the particle-particle interaction. At short range this interaction can be determined using the Derjaguin approximation relating the interaction for the planar system to the inter-particle force. In the opposite limit the effective potential around the most probable separation is derived assuming pair-wise additive interactions from nearest neighbors. For very concentrated systems the Derjaguin approximation can be used. For a more dilute system an effective local potential is derived based on solutions of the Poisson-Boltzmann equation in the cell model.

摘要

推导出了在含有电解质的介质中高浓度带电胶体球之间有效对相互作用的显式表达式,该表达式不含可调参数。这是通过首先考虑放置在一叠相同平板中的两个无限大带电平板之间的静电相互作用来实现的。这些平板充当一个储库,以一种取决于平板在堆叠中的间距的方式定义溶剂和电解质离子的化学势。然后将平面情况的结果应用于相同带电球体的悬浮液。同样对于这种情况,浓度定量地定义了一个储库的性质,该性质会影响粒子间的相互作用。在短程范围内,可以使用德亚金近似来确定这种相互作用,该近似将平面系统的相互作用与粒子间力联系起来。在相反的极限情况下,假设最近邻之间存在成对加和相互作用,推导出了最可能间距周围的有效势。对于非常浓的系统,可以使用德亚金近似。对于较稀的系统,基于细胞模型中泊松 - 玻尔兹曼方程的解推导出了有效局部势。

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