1989
DOI: 10.1007/bf01410351
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Dielectric relaxation in polymer solids Part 2: Application of the new model to polyurethane systems

Abstract: Measurements of the complex permittivity of crosslinked polyurethanes at different temperatures in the frequency range 1-10 s Hz are discussed with respect to shape of relaxation curves. Using a new model (published in preceding paper) the shape parameters are related to small and large scale interaction.

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Cited by 39 publications
(15 citation statements)
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References 6 publications
(7 reference statements)
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“…This frequency range is related to the mean relaxation time of the process and characterizes the molecular mobility (at the temperature of the investigation). 28 An increase in the foam in the composite leads to lower interactions with the polymer matrix, thereby slightly increasing the frequency of occurrence of the drop in the dielectric constant. The width and asymmetry of the relaxation function in polymer composites usually deviate from the values of the Debye function.…”
Section: Resultsmentioning
confidence: 99%
“…This frequency range is related to the mean relaxation time of the process and characterizes the molecular mobility (at the temperature of the investigation). 28 An increase in the foam in the composite leads to lower interactions with the polymer matrix, thereby slightly increasing the frequency of occurrence of the drop in the dielectric constant. The width and asymmetry of the relaxation function in polymer composites usually deviate from the values of the Debye function.…”
Section: Resultsmentioning
confidence: 99%
“…In that case, the H–N equations can be reduced to where n is the shape parameter. n is related to the shape parameters of the H–N model as follows: The following relation can be derived from eqs 9 and 10: The proposed simple model is similar to, but more specific than, the Schonhals–Schlosser (S–S) model 17, 18. In this model, where m and n are shape parameters and ω 0 is the angular frequency at which ε″ is maximum.…”
Section: Resultsmentioning
confidence: 99%
“…where ω 0 is the angular frequency at which ε″ is maximum. The analysis of the loss peak shape may equivalently be performed by means of the Havriliak-Negami adjustment parameters α H − N and β H − N , as m S − S = α H − N and n S − S = α H − N .β H − N [7]. However, in this study, power laws on both sides of the peak better fitted experimental data than the Havriliak-Negami equation, in particular for the points farther from the peak maximum.…”
Section: Shape Of the α-Relaxation Loss Peakmentioning
confidence: 99%
“…Broadband Dielectric Spectroscopy proved to be a particularly adequate tool for that purpose. Regarding three-dimensional polymer networks, multiple studies involving a variety of polymers [7][8][9][10] including silicone networks [11,12] led to the general conclusion that an increasing degree of crosslinking results in a slowing-down of the α-relaxation dynamics, as well as a more pronounced deviation from Arrhenius behavior: crosslinked polymers tend to be more fragile than linear ones with the same backbone. In such studies, the degree of crosslinking is generally controlled chemically (i.e.…”
Section: Introductionmentioning
confidence: 99%