Page 54 - Analytical Electrochemistry 2d Ed - Jospeh Wang
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2-1  CYCLIC VOLTAMMETRY                                          39
























            FIGURE 2-9 Repetitive cyclic voltammograms illustrating the continuous growth of
            polyaniline on a platinum surface.


            of the reactant and product (11±14). The rates of fast adsorption processes can be
            characterized by high-speed cyclic voltammetry at ultramicroelectrodes (15).
              Two general models can describe the kinetics of adsorption. The ®rst involves fast
            adsorption with mass transport control, while the other involves kinetic control of
            the system. Under the latter (and Langmuirian) conditions, the surface coverage of
            the adsorbate at time t, G , is given by.
                                t

                                                   0
                                   G ˆ G 1   exp… k C t†                  …2-14†
                                    t
                                        e
                                                     t
            where G is the surface coverage and k is the adsorption rate constant.
                                            0
                   e
              The behavior and performance of chemically modi®ed electrodes based on
            surface-con®ned redox modi®ers and conducting polymers (Chapter 4) can also
            be investigated by cyclic voltammetry, in a manner similar to that for adsorbed
            species. For example, Figure 2-9 illustrates the use of cyclic voltammetry for in-situ
            probing of the growth of an electropolymerized ®lm. Changes in the cyclic
            voltammetric response of a redox marker (e.g., ferrocyanide) are commonly
            employed for probing the blocking=barrier properties of insulating ®lms (such as
            self-assembled monolayers).


            2-1.4  Quantitative Applications
            Cyclic voltammetry can also be useful for quantitative purposes, based on measure-
            ments of the peak current (equation 2-1). Such quantitative applications require the
            establishment of the proper baseline. For neighboring peaks (of a mixture), the
            baseline for the second peak is obtained by extrapolating the current decay of the
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