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Appendix 3—Chemical Polarization and Relaxation

The solution of Fick s second law with the following initial and boundary conditions 303 [Pg.124]

If the rate is not infinite at both surfaces the solution is more difficult. For simplicity we neglect internal reactions here. The boundary conditions have to be expressed as -Ifdddx=k5 (c1 - c(0 or L)) at x=0 or L and the solution is given by [Pg.125]

For the case of a normal chemical polarization, c = c c, the above-given expression can be simplified and converted into a voltage function as in Appendix 2. [Pg.125]


See other pages where Appendix 3—Chemical Polarization and Relaxation is mentioned: [Pg.124]    [Pg.124]    [Pg.124]    [Pg.124]    [Pg.124]    [Pg.124]   


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Relaxation, chemical

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