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Constant-pressure simulations with dissipative particle dynamics

Authors :
Elf Erik Nies
SY Sergey Trofimov
Maj Thijs Michels
Soft Matter and Biological Physics
Source :
Journal of Chemical Physics, 123(14):144102, 144102-1/12. American Chemical Society
Publication Year :
2005
Publisher :
American Chemical Society, 2005.

Abstract

Dissipative particle dynamics (DPD) is a mesoscopic simulation method for studying hydrodynamic behavior of complex fluids. Ideally, a mesoscopic model should correctly represent the thermodynamic and hydrodynamic properties of a real system beyond certain length and time scales. Traditionally defined DPD quite successfully mimics hydrodynamics but is not flexible enough to accurately describe the thermodynamics of a real system. The so-called multibody DPD (MDPD) is a pragmatic extension of the classical DPD that allows one to prescribe the thermodynamic behavior of a system with only a small performance impact. In an earlier paper [S. Y. Trofimov, E. L. F. Nies, and M. A. J. Michels, J. Chem. Phys. 117, 9383 (2002)] we much improved the accuracy of the MDPD model for strongly nonideal systems, which are of most practical interest. The ability to correctly reproduce the equation of state of realistic systems in turn makes simulations at constant pressure sensible and useful. This situation of constant-pressure conditions is very common in experimental studies of ??soft?? condensed matter but has so far remained unexplored with the traditional DPD. Here, as a proof of concept, we integrate a modified version of the Andersen barostat into our improved MDPD model and make an evaluation of the performance of the new model on a set of single- and multicomponent systems. The modification of the barostat suppresses the "unphysical" volume oscillations after a sudden pressure change and simplifies the equilibration of the system.

Details

Language :
English
ISSN :
10897690 and 00219606
Volume :
123
Issue :
14
Database :
OpenAIRE
Journal :
Journal of Chemical Physics
Accession number :
edsair.doi.dedup.....50f5723fe3ac97ec38048458079fd665