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Reaction Dependent on Potential and Mass Transfer

From this last equation, icon can be obtained if the Tafel slopes and the overall charge-transfer resistance are measured. This relation was first developed by Stem and Geary and is applied by some industrial instrumentation to determine the corrosion rate. [Pg.169]

Many electrochemical reactions are influenced by the rate of transport of reactants to the electrode surface. Formal treatment of the impedance response for such a system requires both the kinetic analysis presented in this chapter and consideration of mass transfer as presented in Chapter 11. [Pg.169]

A second equation is needed in order to evaluate the oscillating component of the current density with respect to the oscillating component of the interfacial potential, i.e., [Pg.170]

The approximation of a linear concentration gradient used in equation (5.25) can apply only for the steady-state condition, and cannot be employed for equation (10.44). It can be convenient to write equation (10.44) in terms of dimensionless position = y/ A and dimensionless concentration 0a = ca/ca,o as [Pg.170]

The relationships presented in Table 10.1 (equations (10.22)-(10.24)) can be introduced to obtain a relationship for impedance in terms of capacitance and electrolyte resistance as [Pg.171]


See other pages where Reaction Dependent on Potential and Mass Transfer is mentioned: [Pg.169]    [Pg.169]    [Pg.171]   


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Mass and reactions

Mass transfer and reaction

Mass transfer reaction

Potential dependence

Reaction dependence

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