Donnan equilibrium in charged slit-pores from a hybrid nonequilibrium Molecular Dynamics / Monte Carlo method with ions and solvent exchange
Jeongmin Kim, Benjamin Rotenberg

TL;DR
This paper introduces a hybrid simulation method combining molecular dynamics and Monte Carlo techniques to study ion partitioning in charged slit-pores, extending the applicability of Poisson-Boltzmann theory through charge renormalization.
Contribution
It develops and applies a hybrid nonequilibrium simulation method to analyze Donnan equilibrium in charged slit-pores, demonstrating the extended validity of linearized Poisson-Boltzmann theory with charge renormalization.
Findings
Linearized PB theory can predict Donnan equilibrium in highly charged pores with charge renormalization.
Explicit solvent has limited impact on ion partitioning at low salt concentrations.
Charge renormalization captures surface effects better than mean-field approximations.
Abstract
Ion partitioning between different compartments (\emph{e.g.} a porous material and a bulk solution reservoir), known as Donnan equilibrium, plays a fundamental role in various contexts such as energy, environment, or water treatment. The linearized Poisson-Boltzmann (PB) equation, capturing the thermal motion of the ions with mean-field electrostatic interactions, is practically useful to understand and predict ion partitioning, despite its limited applicability to conditions of low salt concentrations and surface charge densities. Here, we investigate the Donnan equilibrium of coarse-grained dilute electrolytes confined in charged slit-pores in equilibrium with a reservoir of ions and solvent. We introduce and use an extension to confined systems of a recently developed hybrid nonequilibrium molecular dynamics / grand canonical Monte Carlo simulation method ("H4D"), which enhances the…
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Taxonomy
TopicsElectrostatics and Colloid Interactions · Electrochemical Analysis and Applications · Fuel Cells and Related Materials
