Simulation of phase transitions in highly asymmetric fluid mixtures
arXiv:cond-mat/0608249 · doi:10.1103/PhysRevLett.97.115705
Abstract
We present a novel method for the accurate numerical determination of the phase behavior of fluid mixtures having large particle size asymmetries. By incorporating the recently developed geometric cluster algorithm within a restricted Gibbs ensemble, we are able to probe directly the density and concentration fluctuations that drive phase transitions, but that are inaccessible to conventional simulation algorithms. We develop a finite-size scaling theory that relates these density fluctuations to those of the grand-canonical ensemble, thereby enabling accurate location of critical points and coexistence curves of multicomponent fluids. Several illustrative examples are presented.
arXiv commentAccepted for publication in Physical Review Letters
References in corpus (5)
- Critical point and coexistence curve properties of the Lennard-Jones fluid: A finite-size scaling study
- Rejection-free Geometric Cluster Algorithm for Complex Fluids
- Probability distribution of the order parameter for the 3D Ising model universality class: a high precision Monte Carlo study
- Stabilization of colloidal suspensions by means of highly-charged nanoparticles
- Generalized Geometric Cluster Algorithm for Fluid Simulation
Cited by in corpus (7)
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- Correction of coarse-graining errors by a two-level method: application to the Asakura-Oosawa model
- Monte Carlo methods for estimating depletion potentials in highly size-asymmetrical hard sphere mixtures
- Continuous demixing transition of binary liquids: finite-size scaling from the analysis of sub-systems