Invariant dynamics in a united-atom model of an ionic liquid

Peter A. Knudsen, David M. Heyes, Kristine Niss, Daniele Dini, Nicholas P. Bailey*

*Corresponding author for this work

Research output: Contribution to journalJournal articleResearchpeer-review

Abstract

We study a united-atom model of the ionic liquid 1-butyl-1-methylpyrrolidinium bis(trifluoromethyl)sulfonylamide to determine to what extent there exist curves in the phase diagram along which the microscopic dynamics are invariant when expressed in dimensionless, or reduced, form. The initial identification of these curves, termed isodynes, is made by noting that contours of reduced shear viscosity and reduced self-diffusion coefficient coincide to a good approximation. Choosing specifically the contours of reduced viscosity as nominal isodynes, further simulations were carried out for state points on these, and other aspects of dynamics were investigated to study their degree of invariance. These include the mean-squared displacement, shear-stress autocorrelation function, and various rotational correlation functions. These were invariant to a good approximation, with the main exception being rotations of the anion about its long axis. The dynamical features that are invariant have in common that they are aspects that would be relevant for a coarse-grained description of the system; specifically, removing the most microscopic degrees of freedom in principle leads to a simplification of the potential energy landscape, which allows for the existence of isodynes.

Original languageEnglish
Article number034503
JournalJournal of Chemical Physics
Volume160
Issue number3
ISSN0021-9606
DOIs
Publication statusPublished - 17 Jan 2024

Funding

Funding Information: Funding from the Danish Ministry of Higher Education and Science through the ESS SMART Lighthouse is gratefully acknowledged. D.D. acknowledges the Royal Academy of Engineering for funding his Shell/RAEng Research Chair in Complex Engineering Interfaces and the EPSRC for the Prosperity Partnership No. EP/V038044/1. D.D. and D.M.H. acknowledge the support received from the EPSRC under the Established Career Fellowship Grant No. EP/N025954/1.

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