418 J. Chin. Chem. Soc., Vol. 49, No. 3, 2002
Ye et al.
We have recorded the absorbance at potentials of 0 V, -0.500
V, -0.525 V, -0.550 V, -0.575 V, -0.600 V, and -0.800 V. The
ratio of [H2A]/[H4A] (H4A: the reduced form of H2A) is con-
trolled by the applied potentials as defined by the Nernst
equation:
RT
nF
[O]
[R]
RT
nF
[H2 A]
[H4 A]
E
E0' 2.303
Log
E0' 2.303
Log
For each value of Eapplied, the corresponding ratio of
[H2A]/[H4A] can be calculated from the absorbance at 265
nm by the equation of:6
Firstly, H2A gets one electron from a working electrode
and transforms into the intermediate of tertiary carbon free
radical. Secondly, 2 free radicals turn into H2A and H4A by
disproportionate reaction.
[H2 A]
A AR
Using the SEC technique is a good means to study the
appearance reaction rate constant ks.8 Applying a single po-
tential step from 0.00 V to -0.80 V to H2A solution (1 10-3
mol/L) can result in the diffusion controlled reduction of
H2A. The absorbance at 265 nm was recorded every 30 sec-
onds as soon as potential was exerted. The absorbance is
changeless after 210s. The ks of this first order reaction was
calculated by the equation of Ln (AO-A) = kst + Ln (AR-AO).
From plotting the lg(AO-A)~t curve, we got kS = 0.104 s-1. It
corresponds with the results obtained by cyclic voltammetry.
[H4 A] AO
A
Here: AO is the absorbance of H2A and is measured at a
potential of 0.00 V.
AR is the absorbance of H4A and is measured at a poten-
tial of -0.80 V.
A is the absorbance of the two states co-existing and is
measured at different potentials between 0.00 V and -0.80 V.
So:
RT
nF
A
AR
A
E
E0' 2.303
Lg
The diffusion coefficient of H2A studied by
chronoamperometry
A0
The diffusion coefficient D0 has been investigated us-
ing the chronoamperometry technique. A fixed potential-step
(0.0 V ~ -0.8 V) exerted on a electrode that is immersed in dif-
ferent H2A concentration solutions and the i~t courses were
recorded simultanously. For the first-order electrode reac-
tion, the diffusion current at a disk electrode was given by the
cottrell equation:
The curve of E~lg[(A-AR)/(A0-A)] should be a linear
relationship with the intercept = E0’ and the slope = 2.303
RT/nF. By the data read from Fig. 6, we got the electron
transfer number n = 0.925 and E0’ = -0.504 V (vs. SCE). This
result means that the H2A reduction is a single electron trans-
fer process. It corresponds with the result of cyclic vol-
tammetry.
H4A is the reduced product of H2A. It seems that it is a
2-electron transfer process from H2A to H4A. But it is found
by our investigation that the electro-reduction reaction is a
one-electron transfer process. From the point of thermody-
namics, the electro-reduction of the double-bond conjugate
system ( CH = CH ) located in H2A is irreversible. That is, it
is impossible to get its oxidation peak at same time. So this
electro-reaction does not react on the double-bond conjugate
system. Analysis of the changes in H2A spectra during reduc-
tion shows that the electro-active center of H2A is located in
the carbonyl group. Upon reduction, this group is destroyed
and the absorption peak at 265 nm in the ultraviolet region
decreases. We consider the redox mechanism of H2A as fol-
lows:
nFAD01/2CO*
i
1/2t1/2
Here n is the electron transfer number; F is the Faraday
constant; A is the electrode geometric area (7.302 mm2), C0
*
is the bulk concentration of species O. The equation is valid
for a diffusion-driven electrode process. The linear relation-
ships i ~ t-1/2 were obtained with a slope of:
nFAD01/ 2CO*
k
1/ 2
*
*
A different k with a different C0 . k ~ C0 relationship