1981
DOI: 10.1007/bf01524878
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Sphärolithwachstum in Polymeren

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Cited by 42 publications
(26 citation statements)
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“…The mixture entropy per unit mass (36) can be reformulated using (23) under consideration of the calculation rules for the logarithmic function:…”
Section: Specific Gibbs Free Energymentioning
confidence: 99%
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“…The mixture entropy per unit mass (36) can be reformulated using (23) under consideration of the calculation rules for the logarithmic function:…”
Section: Specific Gibbs Free Energymentioning
confidence: 99%
“…This is caused by differences in the volumetric material properties of the three individual phases. Inserting (75) into (23), the fractions of the three phases at θ eq can be determined: This result shows that all three phases coexist at the equilibrium melting temperature. The combination of (74) and (75) under consideration of (73) allows computing θ eq in dependence on the pressure and the material constants:…”
Section: Equilibrium Behaviourmentioning
confidence: 99%
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“…The transcrystalline 1 0 X t Å I ϱ 0 I t /I ϱ 0 I 0 Å exp(0kt n ) (1) where X t is the fraction of material crystallized can be obtained from the double logarithmic form and spherulitic growth lead to an Avrami exponent of 3, whereas thermal nucleation and spherof the Avrami equation ulitic growth, to a value of 4. 25 Based on the experimental results as tabulated in the above tables, log[0ln(1 0 X t )] Å log k / n log t (2) it is obvious that both the PP homopolymer and m-PP copolymer exhibit an Avrami exponent of 4. Figure 7 shows the plots of log[0ln(1 0 X t )] vs.…”
Section: General Behaviormentioning
confidence: 99%