1989
DOI: 10.1007/bf01410578
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Solute diffusion in swollen membranes VII. Diffusion in semicrystalline networks

Abstract: A model is developed to express the solute diffusion coefficient through semicrystalline polymeric networks. The crystallites create impermeable diffusional barriers around the amorphous regions. Solute diffusion is determined by applying a transport model to the amorphous phase and incorporating the crosslinked polymer structure characteristics. This model is tested with theophylline and vitamin B12 permeation experiments through semicrystalline poly(vinyl alcohol) membranes prepared by annealing of amorphous… Show more

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Cited by 55 publications
(18 citation statements)
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References 32 publications
(30 reference statements)
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“…36 It has been shown by Harland and Peppas 37 that the value of is equal to 3.0 for the diffusion of small molecules through semicrystalline polymers, unless the volume fraction of the crystals is very low. In our studies, we have assumed ϭ1.0 when 2c Յ 0.05 and ϭ 3.0 when 2c Ͼ 0.05.…”
Section: Mathematical Modelingmentioning
confidence: 98%
“…36 It has been shown by Harland and Peppas 37 that the value of is equal to 3.0 for the diffusion of small molecules through semicrystalline polymers, unless the volume fraction of the crystals is very low. In our studies, we have assumed ϭ1.0 when 2c Յ 0.05 and ϭ 3.0 when 2c Ͼ 0.05.…”
Section: Mathematical Modelingmentioning
confidence: 98%
“…[34,35] In this study, the gel content measurement is used to study the kinetics of the condensation step of EPR-g-VTMS in the presence of sulfonic acid compounds. Figure 5 shows the temporal changes of gel content in EPR-g-VTMS system containing sulfonic acid observed at three different temperatures.…”
Section: Condensation Kinetics Of Epr-g-vtms Evaluated By Gel Fractiomentioning
confidence: 99%
“…In semicrystalline polymers, solvent must follow tortuous paths through the amorphous portion of the polymer to get around the crystals in the polymer. Harland and Peppas [31] have shown that the value of t is equal to 3.0 for diffusion of small molecules through semicrystalline polymer, unless the volume fraction of crystals is very small. In our work, we assume that t is equal to 3.0 when v is greater than 0.05, otherwise, the effect of tortuosity can be neglected, and t is equal to 1.0.…”
Section: Mathematical Modelingmentioning
confidence: 99%