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Reduction potentials driving force

Chemical reaction steps Even if the overall electrochemical reaction involves a molecular species (O2). it must first be converted to some electroactive intermediate form via one or more processes. Although these processes are ultimately driven by depletion or surplus of intermediates relative to equilibrium, the rate at which these processes occur is independent of the current except in the limit of steady state. We therefore label these processes as chemical processes in the sense that they are driven by chemical potential driving forces. In the case of Pt, these steps include dissociative adsorption of O2 onto the gas-exposed Pt surface and surface diffusion of the resulting adsorbates to the Pt/YSZ interface (where formal reduction occurs via electrochemical-kinetic processes occurring at a rate proportional to the current). [Pg.565]

The equilibrium (1) at the electrode surface will lie to the right, i.e. the reduction of O will occur if the electrode potential is set at a value more cathodic than E. Conversely, the oxidation of R would require the potential to be more anodic than F/ . Since the potential range in certain solvents can extend from — 3-0 V to + 3-5 V, the driving force for an oxidation or a reduction is of the order of 3 eV or 260 kJ moR and experience shows that this is sufficient for the oxidation and reduction of most organic compounds, including many which are resistant to chemical redox reagents. For example, the electrochemical oxidation of alkanes and alkenes to carbonium ions is possible in several systems... [Pg.157]

ZnO (suspension) sensitizes the photoreduction of Ag" by xanthene dyes such as uranin and rhodamine B. In this reaction, ZnO plays the role of a medium to facilitate the efficient electron transfer from excited dye molecules to Ag" adsortei on the surface. The electron is transferred into the conduction band of ZnO and from there it reacts with Ag. In homogeneous solution, the transfer of an electron from the excited dye has little driving force as the potential of the Ag /Ag system is —1.8 V (Sect. 2.3). It seems that sufficient binding energy of the silver atom formed is available in the reduction of adsorbed Ag" ions, i.e. the redox potential of the silver couple is more positive under these circumstances. [Pg.161]

FIG. 21 Plot of log ki2 vs. AEi/2 showing the dependence of ET rate on the driving force for the reaction between ZnPor and four aqueous reductants. The difference between the half-wave potentials for an aqueous redox species and ZnPor, AE-i/2 = AE° + A°0, where AE° is the difference in the formal potentials of the aqueous redox species and ZnPor and A° is the potential drop across the ITIES. The solid line is the expected behavior based on Marcus theory for X = 0.55 eV and a maximum rate constant of 50 cm s M . (Reprinted from Ref. 49. Copyright 1999 American Chemical Society.)... [Pg.319]

The potential of an electrode measured relative to a standard, usually the SHE. It is a measure of the driving force of the electrode reaction and is temperature and activity dependent (p. 230). By convention, the half-cell reaction must be written as a reduction and the potential designated positive if the reduction proceeds spontaneously with respect to the SHE, otherwise it is negative. If the sign of the potential is reversed, it must be referred to as an oxidation potential. [Pg.229]

Fig. 12. Dependence of the recombination rate constant k3 on the ground-state M(III)/M(II) reduction potential of complexes 1-5. Also shown is the estimated driving force — AG° for the charge recombination process. Reprinted with permission from Ref. (30). Copyright 2002, American Chemical Society. Fig. 12. Dependence of the recombination rate constant k3 on the ground-state M(III)/M(II) reduction potential of complexes 1-5. Also shown is the estimated driving force — AG° for the charge recombination process. Reprinted with permission from Ref. (30). Copyright 2002, American Chemical Society.
Another strategy consists in the application of convolution in the same manner as depicted in Section 1.4.3 for outer-sphere electron transfers. The activation-driving force law is then obtained directly from the variation of the rate constant, k(E), with the electrode potential. An example of the successful application of this strategy is provided by the electrochemical reduction of alkyl peroxides7 ... [Pg.190]

Convolution allows an easier and more precise derivation of the activation-driving force law and characterization of the small values of a for dissociative electron transfer. It is also a convenient means of demonstrating its quadratic character, and thus of the linear variation of a with potential, as shown in the case of the reduction of organic peroxides.7... [Pg.192]


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See also in sourсe #XX -- [ Pg.7 ]

See also in sourсe #XX -- [ Pg.7 ]




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