2003
DOI: 10.1081/mb-120021606
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New Possibilities in the Description of Overall Crystallization of Polymers

Abstract: Applications of the probabilistic model of spherulitic structure formation are demonstrated. The model permits prediction of the conversion of melt into spherulites in complicated crystallization conditions, including crystallization in a finite volume, in the presence of reinforcing fibers, and in a temperature gradient. The progression of interspherulitic boundary formation can also be described, thus giving insight into development of the spherulitic pattern. The predictions based on the model are verified … Show more

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Cited by 3 publications
(2 citation statements)
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“…The polymer growth phase occurs gradually in a layer‐by‐layer format from the bottom of the mold after the formation of the first nuclei to form globules, clusters of globules with pore interconnectivities to yield a single continuous piece. Avrami's isothermal crystallization equation was used to model the polymer growth phase because of its ability to predict the kinetics of polymer formation in a finite volume at isothermal and nonisothermal conditions as follows: dξ2dt=k2k2(T)×f(ξ2) f(ξ2)=r(1ξ2)[lnξ2]11r where ξ 2 is the extent of AB l liquid transformation into the bulk solid polymer, k 2 ( T ) is the specific rate constant, f (ξ 2 ) is a function of the extent of the reaction and governs the kinetics of polymer growth, and r is the Avrami's constant, which typically ranges from 1 to 4. A value of r = 4 was chosen because the mechanism of polymethacrylate monolith formation is based on the sporadic formation of nuclei.…”
Section: Resultsmentioning
confidence: 99%
“…The polymer growth phase occurs gradually in a layer‐by‐layer format from the bottom of the mold after the formation of the first nuclei to form globules, clusters of globules with pore interconnectivities to yield a single continuous piece. Avrami's isothermal crystallization equation was used to model the polymer growth phase because of its ability to predict the kinetics of polymer formation in a finite volume at isothermal and nonisothermal conditions as follows: dξ2dt=k2k2(T)×f(ξ2) f(ξ2)=r(1ξ2)[lnξ2]11r where ξ 2 is the extent of AB l liquid transformation into the bulk solid polymer, k 2 ( T ) is the specific rate constant, f (ξ 2 ) is a function of the extent of the reaction and governs the kinetics of polymer growth, and r is the Avrami's constant, which typically ranges from 1 to 4. A value of r = 4 was chosen because the mechanism of polymethacrylate monolith formation is based on the sporadic formation of nuclei.…”
Section: Resultsmentioning
confidence: 99%
“…SEM micrographs of the fractured surface and related distributions of sizes for PET/PE53K -PET/PE90K and PET/PE150K from top to bottom (28.6% of the particles have size larger than 10 µm in the case of PET/PE150K) theory since when the number of nuclei is lower, the probability that any point in the crystallizing space belongs to the transformed fraction is also reduced[37][38][39].Effect of a compatibilizer on the crystallization behavior of HDPE in PET/HDPE/E-GMA blendsThe effect of the addition of a compatibilizer on the HDPE crystallization was examined for PET/PE53K/E-GMA, PET/PE90K/E-GMA and PET/PE150K/E-GMA blends with composition 85/12.5/2.5. The DSC analysis shows that the crystallization behavior of the HDPE is influenced by adding the E-GMA random copolymer.…”
mentioning
confidence: 99%