1995
DOI: 10.1088/0953-8984/7/25/007
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Abstract: lnstihltt far Uorganisk Kjemi, N o m Tekniske HBgskole, Universitetet i Tmndheim, N-7034 Tmndheim-NTH, Noway

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Cited by 15 publications
(18 citation statements)
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References 13 publications
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“…The characteristic temperature T I is determined as the inflection point in T s c (T ), marking the crossover from the range T g < T < T I , where the product T s c (T ) varies linearly with T 24,25 to the region of higher temperatures T > T I at which the behavior is clearly non-linear. Experimental [26][27][28][29] and simulation 30,31 data for various glass-formers suggest that ∆µ/k B is approximately six times the experimental mode coupling temperature T mc , which is thus identified in our studies with T I . The reported high temperature activation energies ∆µ for segmental relaxation of relatively fragile polymers vary from 12.1 kJ/mol (polybutylene, m = 85) to 17.2 kJ/mol (poly(methyl acrylate), m = 102) and tend to be higher for strong polymers.…”
Section: Introductionsupporting
confidence: 69%
“…The characteristic temperature T I is determined as the inflection point in T s c (T ), marking the crossover from the range T g < T < T I , where the product T s c (T ) varies linearly with T 24,25 to the region of higher temperatures T > T I at which the behavior is clearly non-linear. Experimental [26][27][28][29] and simulation 30,31 data for various glass-formers suggest that ∆µ/k B is approximately six times the experimental mode coupling temperature T mc , which is thus identified in our studies with T I . The reported high temperature activation energies ∆µ for segmental relaxation of relatively fragile polymers vary from 12.1 kJ/mol (polybutylene, m = 85) to 17.2 kJ/mol (poly(methyl acrylate), m = 102) and tend to be higher for strong polymers.…”
Section: Introductionsupporting
confidence: 69%
“…For example, simulations of both binary Lennard-Jones mixtures (the Kob-Anderson model) 45 and simple models of Lennard-Jones particle chains 46 indicate that ∆µ/k B is approximately six times the experimental 'modecoupling temperature' T mc exp . A large body of data for the viscosity of glass-forming ionic 47,48 and metallic 49,50 melts also supports this approximation, although only a rough correlation with T mc exp is specifically indicated. While the theoretical interpretation of the phenomenological temperature T mc exp is uncertain, 51 it has the well-defined physical significance as a crossover temperature 52,53 separating the high and low-temperature regimes of glass formation, where τ exhibits a qualitatively different (and non-Arrhenius) temperature dependence in each regime.…”
Section: Dependence Of Fragility On Chain Microstructure and Thermody...mentioning
confidence: 89%
“…For example, simulations of both binary Lennard-Jones mixtures (the Kob−Anderson model) and simple models of Lennard-Jones particle chains indicate that Δμ/ k B is approximately six times the experimental ‘mode-coupling temperature' . A large body of data for the viscosity of glass-forming ionic , and metallic , melts also supports this approximation, although only a rough correlation with is specifically indicated.…”
Section: Dependence Of Fragility On Chain Microstructure and Thermody...mentioning
confidence: 93%
“…Currently, the theoretical models of viscosity include Arrhenius empirical equation, Eyring equation, and the simplified polynomial and exponential forms. In order to reduce the effect of error propagation, the viscosity of pure component is fitted by using various fitting equations [22–23,26–27,40–41] . Based on the viscosity of pure component, the viscosities are calculated with Eq.…”
Section: Resultsmentioning
confidence: 99%
“…In order to reduce the effect of error propagation, the viscosity of pure component is fitted by using various fitting equations. [22][23][26][27][40][41] Based on the viscosity of pure compo- nent, the viscosities are calculated with Eq. ( 5), as shown in Figure 2.…”
Section: Propertiesmentioning
confidence: 99%