2020
DOI: 10.1063/5.0035609
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The microscopic origins of stretched exponential relaxation in two model glass-forming liquids as probed by simulations in the isoconfigurational ensemble

Abstract: The origin of stretched exponential relaxation in supercooled glass-forming liquids is one of the central questions regarding the anomalous dynamics of these fluids. The dominant explanation for this phenomenon has long been the proposition that spatial averaging over a heterogeneous distribution of locally exponential relaxation processes leads to stretching. Here, we perform simulations of model polymeric and small-molecule glass-formers in the isoconfigurational ensemble to show that stretching instead emer… Show more

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Cited by 12 publications
(6 citation statements)
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“…The alternative way to determine T g is a “dynamic” method, which defines T g with respect to a characteristic segmental relaxation time. At each temperature, we calculate the temporal autocorrelation function of a Kuhn monomer vector in the spirit of our dielectric spectroscopy measurements as C λ ( t̃ ) = ⟨ P 2 ( r̃ 3 ( t̃ )· r̃ 3 (0))⟩, where P 2 is the second Legendre polynomial and r̃ 3 is a vector between two beads that are three bonds apart. Given the chosen length scale σ, the Kuhn segment is roughly 3 times the bond length.…”
Section: Simulation and Experimental Methodsmentioning
confidence: 99%
“…The alternative way to determine T g is a “dynamic” method, which defines T g with respect to a characteristic segmental relaxation time. At each temperature, we calculate the temporal autocorrelation function of a Kuhn monomer vector in the spirit of our dielectric spectroscopy measurements as C λ ( t̃ ) = ⟨ P 2 ( r̃ 3 ( t̃ )· r̃ 3 (0))⟩, where P 2 is the second Legendre polynomial and r̃ 3 is a vector between two beads that are three bonds apart. Given the chosen length scale σ, the Kuhn segment is roughly 3 times the bond length.…”
Section: Simulation and Experimental Methodsmentioning
confidence: 99%
“…The most commonly employed metric for the ‘breadth’ of the relaxation time spectrum in bulk and thin films is the relaxation stretching exponent β (although there are some complexities with this interpretation 57 ). This quantity can be obtained from a stretched exponential fit to real-time relaxation data (typically in simulation) or from (for example) a Havrilak–Nagami fit to relaxation spectrum data obtained from frequency-domain methods such as dielectric spectroscopy.…”
Section: Resultsmentioning
confidence: 99%
“…In other words, the model assumes that the dynamic heterogeneity associated with each configuration persists as the system evolves. It is important to note, however, that some glassy systems exhibit a time-dependent evolution to the structural aging process, and the functional form thus involves a convolution of a distribution of relaxation times across the individual configurations in which each configuration displays non-exponential relaxation. , …”
Section: Experimental Methodsmentioning
confidence: 99%
“…It is important to note, however, that some glassy systems exhibit a time-dependent evolution to the structural aging process, and the functional form thus involves a convolution of a distribution of relaxation times across the individual configurations in which each configuration displays non-exponential relaxation. 99,100 In applying the RDW model to the temperature jump experiments, we assumed perfect correlation in the distribution of activation barriers (i.e., ρ = 1). Therefore, "reactions" that were fast (low activation barrier) during T 1 remained fast during T 2 , likewise, "reactions" that were slow (high activation barrier) remained slow upon changing the temperature.…”
Section: The Journal Of Physical Chemistry Bmentioning
confidence: 99%