2021
DOI: 10.1088/1361-648x/ac3b75
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Non-equilibrium relaxation and aging in the dynamics of a dipolar fluid quenched towards the glass transition

Abstract: The recently developed non-equilibrium self-consistent generalized Langevin equation theory of the dynamics of liquids of non-spherically interacting particles [J. Phys. Chem. B 120, 7975 (2016)] is applied to the description of the irreversible relaxation of a thermally and mechanically quenched dipolar fluid. Specifically, we consider a dipolar hard-sphere liquid quenched (at tw = 0) from full equilibrium conditions towards different ergodic–non-ergodic transitions. Qualitatively different scenarios are predicte… Show more

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Cited by 8 publications
(7 citation statements)
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“…A detailed characterization of this system has been provided recently in the context of the NE-SCGLE theory. 62 Here, we only bring together some of the most important elements in the context of our present discussion.…”
Section: The Tnm Model For Systems With Rotational-translational Dyna...mentioning
confidence: 99%
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“…A detailed characterization of this system has been provided recently in the context of the NE-SCGLE theory. 62 Here, we only bring together some of the most important elements in the context of our present discussion.…”
Section: The Tnm Model For Systems With Rotational-translational Dyna...mentioning
confidence: 99%
“…63 and 64 in terms of a set of equations describing the non-equilibrium evolution of the structural and dynamical properties of a system represented by Eq. ( 27) and has been systematically employed 62 to understand the dynamically arrested states already detected in extensive molecular dynamics (MD) simulations of this model. 65,66 We summarize the relevant ingredients of the non-spherical version of the NE-SCGLE theory in the Appendix.…”
Section: A Non-spherical Ne-scgle Theorymentioning
confidence: 99%
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“…Essentially, it partially decouples the evolution of the correlation functions from that of the underlying static response functions. The resulting theory tests favorably against both simulation [28,29,44] and experimental data [45][46][47].…”
mentioning
confidence: 97%
“…The initial state before the quench is S(k; 0) = S i (k), and S f (k) characterizes the quenched-to final state. Equation (1) essentially is a formalized extension of the empirical Tool-Narayanaswamy model of physical aging [53]. Equation (1) already predicts universal scaling laws for the aging dynamics to be encoded in the equilibrium dynamics: since the glass transition is a dynamical phenomenon, in its vicinity the static structure functions remain regular, and we can linearize S(k; t w ) for small control-parameter distances ε(t w ) to the transition.…”
mentioning
confidence: 99%