[ ]
E ( r , t ) V m
[ ]
H ( r , t ) A m
[ ] =
Cb A sec
D ( r , t ) 2
Cb m
[ ] =
B ( r , t ) Wb V sec
2
Wb m
∆ ρ
Q (
t ) Cb ≡
Q (
t ) ( r , t ) dv
ρ =
( r , t ) lim
∆ ∆
V 0 3
V m V [ ]
A = ⋅ ⋅
ˆ
( ) ( , )
I t J r t n ds A
J ( r , t ) 2
m S
Φ = ⋅ ⋅
ˆ
A n ds
S
∂ { }
∇ × + =
E ( r , t ) B ( r , t ) 0
∂
t
∂ ! "
{ }
∇ × − =
H ( r , t ) D ( r , t ) J ( r , t )
∂
t ρ
∂ ( r , t )
∇ ⋅ = −
J ( r , t ) ∂
t
d
⋅ = − ⋅ ⋅
ˆ
E dl B n ds
dt
C S
d ! "
⋅ − ⋅ ⋅ =
ˆ
H dl D n ds I (
t )
dt
C S d ρ
⋅ ⋅ = −
ˆ
J ( r , t ) n ds ( r , t ) dv
dt
S V
# $ ⋅ ⋅ = ∇ ⋅
ˆ
A n ds A
dv
S V
( )
∇ ⋅ ∇ × =
A 0
% !
# % & ⋅ = ∇ × ⋅ ⋅
ˆ
A dl A n ds
C S
# δ − =
f ( x ) ( x x ) dx f ( x )
0 0
x ∆ →
# S 0
⋅ ⋅ =
ˆ
A n ds 0 A discontinu o
∆
S 1
' ρ
∇ ⋅ = ∇ ⋅ =
D ( r , t ) ( r , t ) B ( r , t ) 0
⋅ ⋅ = ⋅ ⋅ =
ˆ ˆ
D ( r , t ) n ds Q (
t ) B ( r , t ) n ds 0
S S
( $
ε µ
= = = + = +
D E B H D D P B B M
0 0
[ ] F
{ }
+∞ +∞ =
= ⋅
D ( r , t ) dt ' dr ' ( r , r ' ; t , t ' ) E ( r ' , t ' ) 4
m sec
e
e
− ∞ − ∞ % $
) { }
+∞
= ⋅
D ( r , t ) dr ' ( r , r ' ; t ) E ( r ' , t )
# $ e
− ∞
* { }
+∞
) = ⋅
D ( r , t ) dt ' ( r ; t , t ' ) E ( r , t ' )
% $ e
( − ∞
# + # ,%
τ τ
= −
(
t , ) (
t )
% # e e
0 ρ ρ
= −
( r , ) ( r )
% e e
-+ .
.
ε
= ⋅
D ( r , t ) ( r , t ) E ( r , t )
0 /+
1 + 2 + 3 ε
=
# ( r , t ) ( r , t )
e
( •
0 ε ε ε ε
• = = = ( r , t )
xx yy zz
! ε
=
D ( r , t ) E ( r , t ) 1 ,0 3
σ = ↔ =
0 J 0
$ c −
r r '<