Abstract
The electric double layer (EDL) plays an important role in the sodification and desodification processes. The Gouy (1910) and Chapman (1913) solution to the linearized Poisson–Boltzman equation is mostly used for quantification of the EDL. In this paper, a simplified analytical solution to the nonlinear Poisson–Boltzman equation is derived. The solution of the nonlinear Poisson–Boltzman equation given by Appelo and Postma (2005) is supplemented with a method for determining the EDL thickness, β. It is found that the solution to the linearized equation overestimates β. However, at higher bulk concentrations, β computed from the solution of linearized Poisson–Boltzman equation closely matches with that computed from the solution to the nonlinear equation. The difference in β computed using the two solutions being significant for lower Cb, solution given by Appelo and Postma should be used for finding true value of β.
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