Abstract
A novel equation fully utilizing the advantages of constant ratio thermal cycles (q +/q − = const.) was derived for determination of the apparent activation energy of enthalpy relaxation. It is based on the shift of temperature corresponding to the maximum of relaxation peak T p with the applied heating rate: −Δh */R = dln(q +)/dT −1p . The equation was extensively tested for all types of structural relaxation behavior. It was proven to be highly accurate and independent from most data-distortive effects.
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Tool AQ. Relation between inelastic deformability and thermal expansion of glass in its annealing range. J Am Ceram Soc. 1946;29:240–53.
Narayanaswamy OS. A model of structural relaxation in glass. J Am Ceram Soc. 1971;54:491–7.
Moynihan CT, Easteal AJ, DeBolt MA, Tucker J. Dependence of the fictive temperature of glass on cooling rate. J Am Ceram Soc. 1976;59:12–6.
Hodge IM. Enthalpy relaxation and recovery in amorphous materials. J Non-Cryst Sol. 1994;169:211–66.
Hodge IM, Berens AR. Effects of annealing and prior history on enthalpy relaxation in glassy polymers. 2. Mathematical modeling. Macromolecules. 1982;15:762–70.
DeBolt MA, Easteal AJ, Macedo PB, Moynihan CT. Analysis of structural relaxation in glass using rate heating data. J Am Ceram Soc. 1976;59:16–21.
Svoboda R, Honcová P, Málek J. Enthalpic structural relaxation in Te–Se glassy system. J Non-Cryst Solids. 2011;357:2163–9.
Svoboda R, Málek J. Enthalpy relaxation in Ge–Se glassy system. J Therm Anal Calorim. 2013;113:831–42.
Svoboda R, Málek J. Structural relaxation in Se-rich As–Se glasses. J Non-Cryst Solids. 2013;363:89–95.
Kovacs AJ, Aklonis JJ, Hutchinson JM, Ramos AR. Isobaric volume and enthalpy recovery of glasses II. A transparent multiparameter theory. J Polym Sci. 1979;17:1097–162.
Hutchinson JM, Ruddy M, Wilson MR. Differential scanning calorimetry of polymer glasses: corrections for thermal lag. Polymer. 1988;29:152–9.
Svoboda R. Relaxation processes in selenide glasses: effect of characteristic structural entities. Acta Mater. 2013;61:4534–41.
Svoboda R. Utilization of “q +/q − = const”. DSC cycles for enthalpy relaxation studies. Eur Polym J. 2014;59:180–8.
Svoboda R, Pustková P, Málek J. Structural relaxation of polyvinyl acetate (PVAc). Polymer. 2008;49:3176–85.
Svoboda R, Honcová P, Málek J. Enthalpic relaxation in Ge2Sb2Se5 glass. J Non-Cryst Solids. 2012;358:804–9.
Svoboda R, Málek J. Description of macroscopic relaxation dynamics in glasses. J. Non-Cryst Sol. 2013;378:186–95.
Svoboda R, Čičmanec P, Málek J. Kissinger equation versus glass transition phenomenology. J Therm Anal Calorim. 2013;114:285–93.
Svoboda R, Málek J. Glass transition in polymers: (in)correct determination of activation energy. Polymer. 2013;54:1504–11.
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This work was supported by the Czech Science Foundation under Project No. P106/11/1152.
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Svoboda, R. Novel equation to determine activation energy of enthalpy relaxation. J Therm Anal Calorim 121, 895–899 (2015). https://doi.org/10.1007/s10973-015-4619-8
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DOI: https://doi.org/10.1007/s10973-015-4619-8