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The polydisperse cell model: Nonlinear screening and charge renormalization in colloidal mixtures

机译:多分散细胞模型:胶体混合物中的非线性筛选和电荷归一化

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We propose a model for the calculation of renormalized charges and osmotic properties of mixtures of highly charged colloidal particles. The model is a generalization of the cell model and the notion of charge renormalization as introduced by Alexander et al. [J. Chem. Phys. 80, 5776 (1984)]. The total solution is partitioned into as many different cells as components in the mixture. The radii of these cells are determined self-consistently for a given set of parameters from the solution of the nonlinear Poisson-Boltzmann equation with appropriate boundary conditions. This generalizes Alexanders's model where the (unique) Wigner-Seitz cell radius is solely fixed by the colloid packing fraction. We illustrate the technique by considering a binary mixture of the colloids with the same sign of charge. The present model can be used to calculate thermodynamic properties of highly charged colloidal mixtures at the level of linear theories, while taking the effect of nonlinear screening into account. (c) 2008 American Institute of Physics.
机译:我们提出了一个模型,用于计算高电荷胶体颗粒混合物的重归一化电荷和渗透性能。该模型是单元模型的一般化,是亚历山大等人引入的电荷重整化概念。 [J.化学物理80,5776(1984)]。整个溶液被分成与混合物中的组分一样多的不同单元。对于给定的一组参数,可以根据具有适当边界条件的非线性Poisson-Boltzmann方程的解来自洽地确定这些单元的半径。这可以推广亚历山大斯模型,其中(唯一的)Wigner-Seitz细胞半径仅由胶体堆积分数固定。我们通过考虑具有相同电荷符号的胶体的二元混合物来说明该技术。本模型可用于在线性理论水平上计算高电荷胶体混合物的热力学性质,同时考虑到非线性筛选的影响。 (c)2008年美国物理研究所。

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