Abstract

The generalized Langevin equation formalism proposed by Medina-Noyola is used to calculate the long-time self-diffusion coefficient D s l of charged spherical Brownian particles as function of their charge Q 0 and volume fraction ϕ, and of the salt concentration n s . The effects of self-friction and of electrolyte friction are considered simultaneously. The combined action of the Debye–Hückel screening of the interparticle interaction potential and of the electrolyte friction is found to result in a non-monotonic behavior of D s l as function of n s , for typical values of ϕ and Q 0.

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