1992
DOI: 10.1016/0009-2509(92)80209-u
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Effects of supporting and buffer electrolytes (NaCl, CH3COOH and NH4OH) on the diffusion of BSA in porous media

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Cited by 24 publications
(14 citation statements)
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“…Van Brocklin and David (28) and Hu et al (29) have studied systems involving a charged surface in contact with an electrolytic solution, but they (28,29) did not consider the existence and functioning of an electrical double layer because they used Nernst-Planck models (28,29), which require that both the space charge density, ρ cd , and the current density, i, are equal to zero (ρ cd = 0 and i = 0) everywhere in space for all times; but the requirements of these Nernst-Planck models (28,29) do not satisfy the physical fact that in a system involving a charged surface in contact with an electrolytic solution there will always exist (27) an electrical double layer which has physical properties, as described in items (i)-(iii) above, that are not accounted for in the Nernst-Planck models (28,29). Therefore, the results presented by van Brocklin and David (28) and Hu et al (29) have been obtained from models that do not properly represent the physics of the systems that they (28,29) intended to study.…”
Section: Introductionmentioning
confidence: 99%
“…Van Brocklin and David (28) and Hu et al (29) have studied systems involving a charged surface in contact with an electrolytic solution, but they (28,29) did not consider the existence and functioning of an electrical double layer because they used Nernst-Planck models (28,29), which require that both the space charge density, ρ cd , and the current density, i, are equal to zero (ρ cd = 0 and i = 0) everywhere in space for all times; but the requirements of these Nernst-Planck models (28,29) do not satisfy the physical fact that in a system involving a charged surface in contact with an electrolytic solution there will always exist (27) an electrical double layer which has physical properties, as described in items (i)-(iii) above, that are not accounted for in the Nernst-Planck models (28,29). Therefore, the results presented by van Brocklin and David (28) and Hu et al (29) have been obtained from models that do not properly represent the physics of the systems that they (28,29) intended to study.…”
Section: Introductionmentioning
confidence: 99%
“…Same as the model we used for the calculation of insulin adsorption kinetics, 6 we assume that at a relatively high buffer concentration, the diffusion potential generated in the transport process can be neglected, 19 and the effect of the membrane pore restriction is included in the effective diffusion coefficient D, the diffusion of insulin within the membrane (x direction) can then be described by the Fick's second law…”
Section: Diffusion Modelmentioning
confidence: 99%
“…Suppose that the diffusion potential generated in the transport process can be neglected at a high buffer concentration, 26 and the effect of the membrane pore restriction is included in the effective diffusion coefficient D, the diffusion of insulin within the membrane can then be described by the diffusion model through a plane sheet 14 as…”
Section: Adsorption Modelmentioning
confidence: 99%