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Cyclic voltammetry Nernst equation

A reversible one-electron transfer process (19) is initially examined. For all forms of hydrodynamic electrode, material reaches the electrode via diffusion and convection. In the cases of the RDE and ChE under steady-state conditions, solutions to the mass transport equations are combined with the Nernst equation to obtain the reversible response shown in Fig. 26. A sigmoidal-shaped voltammogram is obtained, in contrast to the peak-shaped voltammetric response obtained in cyclic voltammetry. [Pg.53]

Our example in polarography illustrates how a spreadsheet can be used to simulate a rather complex curve, in this case reflecting the interplay between the Nernst equation, Fick s law of diffusion, and drop growth. The first two factors also play a role in cyclic voltammetry, where we introduce semi-integration as an example of deconvolution. [Pg.223]

Axial-ligand binding constants, for example to Fe and Fe porphyrins, can be measured in favorable cases by measuring the Ei/2 values for the Fe VFe and Fe VFe waves by cyclic voltammetry as a function of the concentration of axial ligand and then fitting the ligand concentration dependence of the reduction potential observed for each half-reaction to the full Nernst equation, ... [Pg.2168]

The for a half-reaction is the potential of that reaction versus the standard hydrogen electrode, with all species at unit activity. Most reduction potentials are not determined under such conditions, so it is expedient to define a formal reduction potential. This is a reduction potential measured under conditions where the reaction quotient in the Nernst equation is one and other nonstandard conditions are described solvent, electrolyte, pN, and so on. Formal reduction potentials are represented by °. Reduction potentials determined by cyclic voltammetry are usually formal potentials. The difference between standard and formal potentials is not expected to be great. Other definitions of the formal potential are offered. ... [Pg.8]

In 2002, Uhneanu et al. used a thin organic layer that is supported by a porous hydrophobic membrane such as porous Teflon or poly vinylidenedifluoride (PVDF), or sandwiched between two aqueous dialysis membranes [295]. With this setup, they showed that the transfer of highly hydrophilic ions at one interface can be studied by limiting the mass transfer of the other ion-transfer reaction at the other interface. They have also shown that cyclic voltammetry for coupled ion-transfer reactions at the two interfaces in series is analogous to cyclic voltammetry for electron-transfer reactions studied by Stewart et al. [207], as the diffusion equations of the reactants and products are analogous, and as the overall Nernst equation for the coupled ion transfer equal to the two individual Nemst equations for ion distribution is also analogous to the Nemst equation for the heterogeneous ET. [Pg.72]


See other pages where Cyclic voltammetry Nernst equation is mentioned: [Pg.734]    [Pg.611]    [Pg.343]    [Pg.295]    [Pg.42]    [Pg.509]    [Pg.148]    [Pg.737]    [Pg.476]    [Pg.574]    [Pg.84]    [Pg.192]    [Pg.63]   
See also in sourсe #XX -- [ Pg.235 ]




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