A
=
2
(
1
-
k
)
2
-
k
;
E
e
=
ω
(
n
+
1
/
2
)
;
E
e
1
=
ω
(
n
+
3
/
2
)
;
Z
=
-
ω
2
T
1
-
-
ω
T
;
F
u
l
l
S
i
m
p
l
i
f
y
S
u
m
S
q
r
t
2
-
(
2
+
n
)
ω
T
2
-
1
+
ω
T
+
A
n
k
n
+
4
2
A
2
n
k
,
{
n
,
I
n
f
i
n
i
t
y
}
∞
∑
n
4
4
(
1
-
k
)
2
n
k
2
(
2
-
k
)
+
2
(
-
2
-
n
)
ω
T
2
-
1
+
ω
T
+
2
(
1
-
k
)
n
k
n
2
-
k