Screening properties of Gaussian electrolyte models, with application to dissipative particle dynamics
arXiv:1303.0891 · doi:10.1063/1.4807057
Abstract
We investigate the screening properties of Gaussian charge models of electrolyte solutions by analysing the asymptotic behaviour of the pair distribution functions. We use a combination of Monte-Carlo simulations with the hyper-netted chain integral equation closure, and the random phase approximation, to establish the conditions under which a screening length is well defined and the extent to which it matches the expected Debye length. For practical applications, for example in dissipative particle dynamics, we are able to summarise our results in succinct rules-of-thumb which can be used for mesoscale modeling of electrolyte solutions. We thereby establish a solid foundation for future work, such as the systematic incorporation of specific ion effects.
9 pages, 9 figures, 1 table, RevTeX4-1
References in corpus (3)
Cited by in corpus (10)
- Perspective: Dissipative Particle Dynamics
- Screening properties of four mesoscale smoothed charge models, with application to dissipative particle dynamics
- Electrostatics in dissipative particle dynamics using Ewald sums with point charges
- Electric-field-induced oscillations in ionic fluids: a unified formulation of modified Poisson-Nernst-Planck models and its relevance to correlation function analysis
- Liquid-Vapor Transition and Critical Behavior of The Ultrasoft Restricted Primitive Model of Polyelectrolytes : a Monte Carlo Study
- The ENUF Method -- Ewald Summation based on Non-Uniform Fast Fourier Transform: Implementation, Parallelization, and Application
- GCMe: Efficient implementation of the Gaussian core model with smeared electrostatic interactions for molecular dynamics simulations of soft matter systems
- Mean-field theory of active electrolytes: dynamic adsorption and overscreening
- Two-component Gaussian core model: strong-coupling limit, Bjerrum pairs, and gas-liquid phase transition
- Polarisable soft solvent models with applications in dissipative particle dynamics