Solvation forces in charged fluids
- 1 November 1981
- journal article
- research article
- Published by Taylor & Francis in Molecular Physics
- Vol. 44 (4) , 817-840
- https://doi.org/10.1080/00268978100102821
Abstract
A formalism based on linear response theory is used to obtain an expression for the free energy of a non-uniform charged fluid in terms of the local ion number density and the bulk direct correlation functions. When the fluid is a restricted primitive model electrolyte the free energy splits into two independent parts, the minimization of which leads to expressions for the equilibrium charge and density distributions. From the free energy an expression for the force between two thick plates immersed in an electrolyte is obtained. In the limit of point ions, the expressions we obtain reduce to those of the Debye-Hückel theory of electrolytes. The equations are solved numerically and at low bulk electrolyte concentrations the monotonically decaying repulsive force of the classic Verwey and Overbeek results is found. But at higher concentrations and larger inverse Debye screening lengths the force displays pronounced oscillations. Correspondingly, the electric potential displays oscillations which have consequences for the zeta potentialKeywords
This publication has 18 references indexed in Scilit:
- Linear and non-linear theories of solvation forces in fluidsMolecular Physics, 1981
- Solvation forces in fluidsMolecular Physics, 1980
- Direct measurement of forces due to solvent structureChemical Physics Letters, 1980
- Solvation forces in simple dense fluids. IThe Journal of Chemical Physics, 1980
- Short range solvation forces in fluidsMolecular Physics, 1980
- Monte Carlo simulation of the effects of adsorption on interparticle forcesAustralian Journal of Chemistry, 1980
- Theory of the electric double layer using a modified poisson–boltzman equationJournal of the Chemical Society, Faraday Transactions 2: Molecular and Chemical Physics, 1980
- Solvation forces in molecular fluidsJournal of the Chemical Society, Faraday Transactions 2: Molecular and Chemical Physics, 1980
- Comparison of theories of the aqueous electric double layer at a charged plane interfaceJournal of the Chemical Society, Faraday Transactions 2: Molecular and Chemical Physics, 1978
- Mean Spherical Model Integral Equation for Charged Hard Spheres I. Method of SolutionThe Journal of Chemical Physics, 1972