The diffusion of a gas through a substance in which it is soluble is analog
ous to the passage of electric current through a circuit with both capacita
nce and resistance. We model steady-state diffusion employing this analogy,
and extend the model to include a description of the kinetics of systems u
nder circumstances of changing partial pressure, applying two physical cons
tants from electrical circuitry to gas diffusion: capacitance (zeta) and re
sistance (R). We represent the substrate of the diffusion as a capacitor be
ing charged through a resistor after the rapid imposition of a voltage chan
ge. Using the insight derived from this model we have devised an experiment
al system that allows us to approximate both D, the diffusion coefficient,
and a, solubility, directly from the kinetic data. We do this by recording
the exponential change in P-O2 on one side of a sheet of material both with
and without the addition of a purely resistive barrier of known resistivit
y. The method was used to estimate D and alpha for distilled water at a num
ber of temperatures, olive oil, and the belly skin of Rana catesbeiana. (C)
2000 Academic Press.