
Fick's Law for Charged Particles
Equation 
The diffusion leads to the difference in concentrations
$ j =- D \displaystyle\frac{ dc }{ dx }$ |
where
ID:(3878, 0)

Current density
Equation 
The flow density
$ j =\displaystyle\frac{ I }{ S }$ |
ID:(3221, 0)

Diffusion Constant for Charged Particles
Equation 
The diffusion constant
$ D =\displaystyle\frac{ \mu_e R T }{\mid z \mid F }$ |
ID:(3879, 0)

Ohm's law with Conductivity
Equation 
If a potential difference
so with
y
with what
$ j =- \kappa \displaystyle\frac{ dV }{ dx }$ |
ID:(3877, 0)

Nernst Current
Equation 
The electron current is the
that is
equation/druyd>
ID:(3222, 0)

Nernst Potential
Equation 
If the potential difference is integrated, the relationship of the potential difference corresponding to the limit in which the electric field is compensated with the Diffusion can be established:
$ V_m =-\displaystyle\frac{ R T }{ F }\ln\displaystyle\frac{ c_1 }{ c_2 }$ |
where
ID:(3881, 0)