2007
DOI: 10.1002/9780470238080.ch3
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Generalized Entropy Theory of Polymer Glass Formation

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Cited by 161 publications
(570 citation statements)
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“…The generalized entropy theory has previously been applied to investigate essential molecular and physical features affecting glass-formation, [40][41][42][43][44][45] studies explain some experimentally observed trends, while many theoretical predictions are confirmed by experiments [39,40], suggesting that the theory correctly captures general trends of glass formation in polymers. We further extend the theory in this paper to investigate thermodynamic scaling of the dynamics of polymer melts, whether the LCT also predicts thermodynamic scaling, how the exponent γ varies with molecular parameters, and the relation of γ to other measurable quantities.…”
Section: A Generalized Entropy Theorymentioning
confidence: 99%
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“…The generalized entropy theory has previously been applied to investigate essential molecular and physical features affecting glass-formation, [40][41][42][43][44][45] studies explain some experimentally observed trends, while many theoretical predictions are confirmed by experiments [39,40], suggesting that the theory correctly captures general trends of glass formation in polymers. We further extend the theory in this paper to investigate thermodynamic scaling of the dynamics of polymer melts, whether the LCT also predicts thermodynamic scaling, how the exponent γ varies with molecular parameters, and the relation of γ to other measurable quantities.…”
Section: A Generalized Entropy Theorymentioning
confidence: 99%
“…Note that the theory identifies the entropy density s c , i.e., the configurational entropy per lattice site, as the essential quantity for use in the AG model. Thus, LCT computations of s c (T ) have enabled the direct determination of three characteristic temperatures of glass formation, [40][41][42][43][44] namely, the "ideal" glass transition temperature T 0 where s c extrapolates to zero, the onset temperature T A which signals the onset of non-Arrhenius behavior of the relaxation time and which is evaluated from the maximum in s c (T ), and the crossover temperature T I which separates two temperature regimes with qualitatively different dependences of the relaxation time on temperature and which is evaluated from the inflection point in T s c (T ). The relaxation time τ is then obtained from s c and the AG relation,…”
Section: A Generalized Entropy Theorymentioning
confidence: 99%
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