$Withionmove

When the system has ion to perform as drift-diffusion equations, we solve the time dependent drift-diffusion for slow ion move simulation. Since the ion moves may not be governed fermi-level concept. We simply treat is a tradiational drift-diffusion equations.

 $\frac{\partial M_{i o n}}{\partial t} = \nabla ((q_{s i g n}) e μ M_{i o n} \vec{E} - q D_{M} \nabla M_{i o n})$

Ideally, the ion density is given by initial setting. The total ion number should be fixed. The program is aim to model multi-ions drift-diffusion. The command is as following.

$Withionmove
 $N_{s} w e e p$   $N_{o} u t p u t$ 
 $T_{1, s t o p}$    $d t_{1}$   $T_{2, s t o p}$    $d t_{2}$  ...  $T_{N_{s w e e p}, s t o p}$    $d T_{M_{s w e e p}}$ 
 $N_{i o n s} q_{s i g n, 1} q_{s i g n, 2} q_{s i g n, 3} . . . . q_{s i g n, N_{i o n s}}$ 
 $P a r a m e t e r_{t y p e, 1} M_{i o n s, 1} μ p 3 p 4 . . . .$    Parameters of the 1 layer
 $P a r a m e t e r_{t y p e, 2} M_{i o n s, 2} μ p 3 p 4 . . . .$    Parameters of the 2 layer
 $P a r a m e t e r_{t y p e, 3} M_{i o n s, 3} μ p 3 p 4 . . . .$    Parameters of the 3 layer
 ....
 $P a r a m e t e r_{t y p e, N} M_{i o n s, N} μ p 3 p 4 . . . .$    Parameters of the $totalregion layer

$Withionmove

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