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Chronocoulometry applied to the determination of a surface excess

In this section, a brief discussion is given of the chronocoulometric method [46, 47, 138, 139] to determine the surface excess Tq of an electroactive species O at some potential Ei chosen in the region far anodic to its half-wave potential. The initial concentration of O is Cq, and the initial concentration of R is zero (i.e. R is initially absent), so that, in the initial situation, no significant electrolysis takes place. [Pg.313]

At t = 0, the potential is stepped instantaneously to a value Ef far cathodic to the half-wave potential. Then the following events occur. [Pg.313]

The total charge involved in these processes is given by [47] [Pg.314]

This expression is evidently valid if (i) the time elapsed since the step was applied is sufficiently long for qM ( ,) and T0 to attain their new equilibrium values (ii) the parameter / = kfDoV2 (1 + exp f) in eqn. (37b) is sufficiently large to neglect the term 1112 in this equation. [Pg.314]

Equation (171) would allow rD to be determined if Qd) were known. An approximate estimate of Qdl could be obtained from a blank experiment, stepping from Ei to E in the absence of O. However, since qM ( ,) will be a function of T0, this procedure is not rigorous. A much better, or even rigorous, correction for Qdl can be performed by means of the double potential step chronocoulogram [47, 137]. In this method, the potential is stepped back from Ef to E after a period r and the charge Q t r) is measured as a function of time. It needs some algebraic manipulation [137] to derive the fact that a plot of Q (t r) vs. 6 = r1/2 + (t — t)v2 — f)/2 is a straight line and has an intercept equal to [Pg.314]


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