次へ: meanings of the excess
上へ: , another (easier) derivation
戻る: , another (easier) derivation
How to solve
|
(218) |
when
and
are given.
split
,
where is the solution of the Poission equation
with charge without any boundary condition
in the region from to .
is the solution of the Poission equation
without charge and with the boundary condition
and
in the region from to .
, the Fourier transform of , can be solved in the usual way for periodic boundary condition as
|
(222) |
can be solved analytically using the formula of the previous chapter
with the condition . Surely eq.(210) has such a form.
can be also solved using the formula of the previous chapter
with the condition .
The solution, eq(221), is simply,
|
(223) |
次へ: meanings of the excess
上へ: , another (easier) derivation
戻る: , another (easier) derivation
kino
平成18年4月17日