Abstract:poises. The solute was tagged with the isotope sodium-22.The transient profile in the diaphragm, which is predicted by the solution of the appropriate equations, results in a flux that was monitored using a scintillation detector and an electronic scaler. The difhsivity of this high-viscosity system can be measured in a matter of hours with this technique. Figure A diagram of the experimental setup appears in general nature of the setup is a diaphragm with side from which liquid is drawn out, circulated thro… Show more
“…3). In practice, it is difficult to eliminate entirely other mixing processes which arise from thermal and mechanical disturbances and involve bulk motion of one part of the liquid column relative to another.…”
Section: The Diaphragm Cell: Generalmentioning
confidence: 99%
“…If this notation is adapted to Bearman's more general treatment, the electrochemical diffusion coefficient of the active ion is D 5 =^7/(C 1 C51+C 3 C53+C 4 C54-(V^5/V5K45) where Cj (j= 1,3,4,5) is the concentration of the appropriate species. An exact analysis in these terms is difficult, and Bearman was compelled to make the (realistic) assumption that the electroactive ion was in the presence of a large excess of a supporting electrolyte.…”
Section: The Nature Of Electrochemical Diffusion Coefficientsmentioning
“…3). In practice, it is difficult to eliminate entirely other mixing processes which arise from thermal and mechanical disturbances and involve bulk motion of one part of the liquid column relative to another.…”
Section: The Diaphragm Cell: Generalmentioning
confidence: 99%
“…If this notation is adapted to Bearman's more general treatment, the electrochemical diffusion coefficient of the active ion is D 5 =^7/(C 1 C51+C 3 C53+C 4 C54-(V^5/V5K45) where Cj (j= 1,3,4,5) is the concentration of the appropriate species. An exact analysis in these terms is difficult, and Bearman was compelled to make the (realistic) assumption that the electroactive ion was in the presence of a large excess of a supporting electrolyte.…”
Section: The Nature Of Electrochemical Diffusion Coefficientsmentioning
“…Recently Sanni and Hutchison (1968) described a modified diaphragm-cell in which the composition in the top compartment is determined continuously by measuring changes in the conductivity or capacitance of the solution. Another rapid method for measuring liquid diffusivity was described by Hollander and Barker (1963). In this method the concentrations are monitored outside the diaphragm cell.…”
Section: For Measuring Liquid Diffusion Coefficientsmentioning
Part I1 of the review paper covers the self-diffusion theories and their comparison with experimental results. This is followed by a review of empirical and semi-empirical predictive equations of mutual and self-diffusion coefficients. Recent developments in experimental techniques for measuring liquid diffusivities are discussed in the last section. A supplement of experimental diffusion data since 1956 is available.
The diffusion coefficients D of n‐hexane and of naphthalene in a series of hydrocarbon liquids with viscosities μ from 5 · 10−4 to 5 kg m−1 sec−1 (0.5 to 5000 centipoise) have been measured at 25°C with a one Savart plate wavefront‐shearing interferometer. This apparatus allows direct determinations at effectively infinite dilution. The values obtained suggest that for a small solute diffusing in a large solvent
a result consistent with earlier studies. The exponent of 2/3 may be rationalized on the basis of the Eyring rate theory.
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