1977
DOI: 10.1149/1.2133251
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Steady‐State Polarization at Porous, Flow‐Through Electrodes with Small Pore Diameter: I . Reversible Kinetics

Abstract: This paper considers the effect of mass transfer and ohmic limitations on the current‐polarization relations for porous flow‐through electrodes with fine pores, for reversible one‐electron transfer reactions. The model includes mass transfer by both axial forced convection and axial diffusion. A new analytical solution is presented which reduces to a previous solution when axial diffusion is negligible. The effects of axial diffusion and ohmic potential drop in the pore electrolyte on the current and concentra… Show more

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Cited by 9 publications
(8 citation statements)
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References 12 publications
(27 reference statements)
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“…It is expected, therefore, that as A increases the effect of axial diffusion becomes detectable at smaller values of 0. This is consistent with the product A0 being the controlling parameter for axial diffusion, which was concluded from the analytical solutions in part I (22).…”
Section: Results Of Computationssupporting
confidence: 90%
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“…It is expected, therefore, that as A increases the effect of axial diffusion becomes detectable at smaller values of 0. This is consistent with the product A0 being the controlling parameter for axial diffusion, which was concluded from the analytical solutions in part I (22).…”
Section: Results Of Computationssupporting
confidence: 90%
“…Formally, at x = --0, R(--0) --1, since no reaction occurs before x = 0. As discussed before (22), however, when the reaction approaches reversible kinetics (large to), the concentration change at x : 0 approaches a 5 function and the concentration gradient from the +0 direction can be nonzero. In practice, some reaction will occur on the outer face and in the two-dimensional pore mouth so that a gradual change of concentration gradient would occur over x = • Equation [5] is put into a form suitable for solution with these boundary conditions by using the substitu-…”
Section: Theoretical Steady-state T~eatmentsmentioning
confidence: 92%
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