1994
DOI: 10.1016/0376-7388(93)e0222-6
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A generalized solution—diffusion model of the pervaporation process through composite membranes Part I. Prediction of mixture solubilities in the dense active layer using the UNIQUAC model

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Cited by 109 publications
(48 citation statements)
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“…With increasing membrane thickness, the resistance across membrane increases, therefore the water flux decreases. According to the solution-diffusion model, at steady state, diffusion flow is constant and there is an inverse relationship between the flux and membrane thickness [13,23,25]. Figure 12 shows a linear relationship between the water flux and the reciprocal of the membrane thickness, as predicted by the Fick's law from the solution-diffusion model (Eqution 5).…”
Section: Pervaporation Testingmentioning
confidence: 97%
See 1 more Smart Citation
“…With increasing membrane thickness, the resistance across membrane increases, therefore the water flux decreases. According to the solution-diffusion model, at steady state, diffusion flow is constant and there is an inverse relationship between the flux and membrane thickness [13,23,25]. Figure 12 shows a linear relationship between the water flux and the reciprocal of the membrane thickness, as predicted by the Fick's law from the solution-diffusion model (Eqution 5).…”
Section: Pervaporation Testingmentioning
confidence: 97%
“…Therefore, the hydrophobicity increased. The solution-diffusion model is usually used to describe the transport mechanism of the pervaporation process which involves three steps: sorption at the membrane surface, diffusion through the dense membrane and desorption into the vacuum [23]. Under the high vacuum used in the study, the desorption step on the permeate side of the membrane is believed to be a fast step and diffusion is generally considered to be the controlling step [2].…”
Section: Swelling Studies and Contact Anglementioning
confidence: 99%
“…Recent research indicates that association of polymer solutions has an obvious effect not only on solution phase equilibria, but also the extent of association changes with solvent concentration and temperature. 19,20 Heintz and Stephan 21,22 used the UNIQUAC model to predict organic aqueous solubility in a poly(vinyl alcohol) membrane, in which an empirical constant was introduced to account for the hydrogen-bonding effect, by adding a parameter to the canonical formalism. Although this model considered the effect of hydrogen bonding on solubility prediction, it still provided no clear physical picture of association.…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, the salt rejection increased upon heating. membrane surface, diffusion through the dense membrane and desorption into the vacuum [24]. Under the high vacuum used in the study, the desorption step on the permeate side of the membrane is believed to be a fast step.…”
Section: Pervaporation Testingmentioning
confidence: 99%