1951
DOI: 10.1063/1.1748105
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Dielectric Relaxation in Glycerol, Propylene Glycol, and n-Propanol

Abstract: Complex dielectric constants have been measured at frequencies from below 20 c/s to 5 mc/s over the temperature range −40° to −75°C in glycerol, −45° to −90° in propylene glycol, and −80° to −140° in n-propanol. The results for n-propanol are described by the Debye equation, but the values for the other two require a modified equation corresponding to a broader range of dispersion at higher frequencies. In all three liquids, evidence is found for a second dispersion region at still higher frequencies, which ac… Show more

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Cited by 1,772 publications
(661 citation statements)
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“…There is little temperature dependence of the value of β [46], which suggests that the use of a temperature-independent value of β to analyze the nitroxyl relaxation rates does not introduce a large error. Literature values of β are 0.144 for decalin [41], 0.39 for 3-methylpentane [47], and 1.0 for 1-propanol [18]. The value of β for decalin is among the lowest for a molecular single component supercooled liquid [41].…”
Section: 63mentioning
confidence: 95%
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“…There is little temperature dependence of the value of β [46], which suggests that the use of a temperature-independent value of β to analyze the nitroxyl relaxation rates does not introduce a large error. Literature values of β are 0.144 for decalin [41], 0.39 for 3-methylpentane [47], and 1.0 for 1-propanol [18]. The value of β for decalin is among the lowest for a molecular single component supercooled liquid [41].…”
Section: 63mentioning
confidence: 95%
“…Literature reports based on dielectric relaxation studies give β = 0.63 at T = −7.5 °C and T = −15.3 °C; β = 0.60 at T = −19.5 °C for water:glycerol mixtures (glycerol content; 50−100%) [46] and β = 0.6 at −40 °C > T > −65.5 °C for glycerol [18]. These values of β are similar to values for nitroxyl solutes in 1:1 water:glycerol (Table 1).…”
Section: 63mentioning
confidence: 96%
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“…The initial relaxation rate R S at higher temperatures in all samples, the single relaxation rate R at lower temperatures in the pure samples, and the two relaxation rates R 1 and R 2 at lower temperatures in the samples where both compounds 1 and 2 are present, are all modeled by R = (n/N) ( [7,36,37]. As is verified by experiment, at lower temperatures in samples where both compounds 1 and 2 are present, R 1 and R 2 in the double exponential for M(t) are the same as the corresponding R values in the pure compounds.…”
Section: Determining a Mathematical Model For M(t) With The Least Nummentioning
confidence: 99%