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I
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ai
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lf
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m
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R
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t o
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m
a
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ce
is
d
e
m
o
n
s
tr
ated
en
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h
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n
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t
h
is
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as
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I
p
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e
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p
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s
y
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m
o
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el.
Sectio
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s
I
I
I
in
tr
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d
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an
d
d
e
m
o
n
s
tr
ates
th
e
an
al
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tical
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p
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s
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t
h
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g
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t
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n
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tag
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b
ab
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o
f
th
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m
.
Sec
tio
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I
V
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u
m
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r
e
s
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d
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m
e
d
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s
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io
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.
Fin
all
y
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Sec
tio
n
V
co
n
clu
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es t
h
e
p
ap
er
.
2.
SYST
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L
AND
SY
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P
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RF
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R
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Fig
u
r
e
1
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Fig
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r
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S
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I
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p
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2
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1
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:
Evaluation Warning : The document was created with Spire.PDF for Python.
I
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0
8
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1
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w
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A
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w
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I
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1
)
Af
ter
th
a
t,
w
e
h
a
v
e:
1
1
1
1
1
2
_
1
1
1
2
0
0
0
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!
!
(
!
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1
th
th
m
B
l
k
m
k
l
b
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mk
th
out
l
k
m
th
K
b
B
P
a
e
d
l
m
k
A
(
3
2
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y
u
s
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g
e
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u
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[
3
.
3
5
1
,
3
]
i
n
[
1
8
]
w
e
ca
n
o
b
tain
t
h
e
(
2
5
).
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y
th
e
s
a
m
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w
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f
o
r
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e
s
o
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r
ce
n
o
d
e
S2
w
e
f
o
r
m
u
late
t
h
e
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2
6
).
3.
RE
SU
L
T
S AN
D
D
I
SCU
SS
I
O
N
I
n
th
i
s
s
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tio
n
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m
e
s
i
m
u
lat
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r
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ar
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p
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p
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s
ti
g
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t
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y
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te
m
p
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f
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r
m
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ce
s
o
f
th
e
p
r
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p
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ed
n
et
w
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k
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n
d
er
h
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w
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i
m
p
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m
e
n
t
o
v
er
th
e
R
icia
n
f
ad
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g
c
h
a
n
n
e
ls
.
B
o
th
in
th
eo
r
etica
l
a
n
d
Mo
n
te
C
ar
lo
s
i
m
u
latio
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r
es
u
lt
s
ev
al
u
ate
t
h
e
s
y
s
te
m
p
er
f
o
r
m
an
ce
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a
l
y
s
is
.
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l
l
s
y
s
te
m
s
i
m
u
latio
n
p
ar
a
m
eter
s
ar
e
p
r
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ted
in
T
ab
le
1
.
T
ab
le
1
.
Sim
u
latio
n
p
ar
a
m
eter
s
S
y
mb
o
l
N
a
me
V
a
l
u
e
s
1
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e
a
n
o
f
2
1
g
1
2
M
e
a
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f
2
2
g
1
K
R
i
c
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a
n
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-
f
a
c
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r
3
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se
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4
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&
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p
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n
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,
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l.
9
,
No
.
5
,
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b
er
2
0
1
9
:
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6
2
3
-
3632
3630
12
r
H
a
r
d
w
a
r
e
i
mp
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i
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me
n
t
l
e
v
e
l
s
0
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0
.
3
R
S
o
u
r
c
e
r
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1
b
i
t
/
s
/
H
z
I
n
th
i
s
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al
y
s
is
,
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g
u
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3
a
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d
3
b
s
h
o
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ce
o
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tag
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p
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b
ab
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n
d
th
r
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g
h
p
u
t
o
f
th
e
m
o
d
el
s
y
s
te
m
,
r
esp
ec
tiv
el
y
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n
t
h
is
s
i
m
u
la
tio
n
p
r
o
ce
s
s
,
th
e
m
a
in
p
ar
a
m
eter
s
o
f
t
h
e
p
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ed
s
y
s
te
m
ar
e
s
et
as
th
e
f
o
llo
w
i
n
g
:
P
=
2
0
d
B
,
κ
1
=
κ
2
=
κ
r
=
0
;
0
.
1
5
;
0
.
2
5
.
Fig
u
r
e
3
s
h
o
w
s
th
at
t
h
e
o
u
tag
e
p
r
o
b
ab
ilit
y
d
ec
r
ea
s
ed
an
d
th
e
th
r
o
u
g
h
p
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t
in
cr
ea
s
ed
cr
u
ciall
y
w
h
i
le
K
v
a
r
ied
f
r
o
m
0
to
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.
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o
r
eo
v
er
,
th
e
an
al
y
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l
r
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ag
r
ee
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ll
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it
h
th
e
Mo
n
te
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ar
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m
u
latio
n
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an
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Fig
u
r
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4
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b
illu
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tr
ate
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t
o
f
κ
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th
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o
u
tag
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p
r
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b
ab
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a
n
d
th
e
ac
h
iev
ab
le
th
r
o
u
g
h
p
u
t
o
f
th
e
m
o
d
el
s
y
s
te
m
.
Her
e,
P
1
=P
2
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r
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is
s
et
at
1
5
;
2
0
;
2
5
d
B
.
Fro
m
t
h
e
s
i
m
u
lat
io
n
,
it
is
clea
r
f
o
n
d
t
h
at
t
h
e
ac
h
i
ev
ab
le
th
r
o
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p
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in
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d
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o
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ta
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b
ab
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s
e
s
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g
n
i
f
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n
tl
y
w
h
ile
κ
1
=
κ
2
=
κ
r
v
ar
ies
f
r
o
m
0
to
0
.
3
.
I
n
th
ese
ca
s
es,
th
e
f
ig
u
r
es
r
ev
ea
l
th
a
t
th
e
s
i
m
u
l
atio
n
r
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s
m
atc
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tig
h
tl
y
w
it
h
an
al
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tical
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x
p
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s
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tio
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3
.
Mo
r
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v
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,
Fig
u
r
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5
a
a
n
d
5
b
p
r
esen
t
t
h
e
e
f
f
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t
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h
e
P
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n
t
h
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o
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ta
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p
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ab
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n
d
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h
iev
ab
le
th
r
o
u
g
h
p
u
t
w
it
h
κ
1
= κ
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= κ
t
=
0
.
1
; 0
.
2
f
o
r
th
e
p
r
o
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o
s
ed
s
y
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m
.
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m
th
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e
s
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ts
,
it
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s
s
h
o
w
n
th
at
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h
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le
th
r
o
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a
n
d
th
e
o
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tag
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ab
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ed
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ig
n
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ica
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tl
y
w
h
e
n
t
h
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P
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n
cr
ea
s
ed
f
r
o
m
0
to
4
0
d
B
.
I
n
th
ese
f
i
g
u
r
es
,
all
th
e
a
n
al
y
tical
a
n
d
th
e
s
i
m
u
latio
n
r
es
u
lts
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t
h
e
s
a
m
e
v
al
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I
n
th
e
s
a
m
e
w
a
y
,
t
h
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n
f
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e
n
ce
o
f
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y
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m
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ate
R
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n
t
h
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o
u
tag
e
p
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b
ab
ilit
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d
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ac
h
iev
ab
le
th
r
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g
h
p
u
t
o
f
th
e
s
y
s
te
m
m
o
d
el
w
it
h
P
=2
0
d
B
an
d
κ
1
=
κ
2
= κ
t
=
0
.
0
2
5
;
0
.
0
5
ar
e
illu
s
tr
ated
in
th
e
Fi
g
u
r
e
6
a
an
d
6b
.
Fig
u
r
e
6
a
s
h
o
w
ed
t
h
at
th
e
o
u
tag
e
p
r
o
b
ab
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y
i
n
cr
ea
s
e
s
cr
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ciall
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w
ith
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g
th
e
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ate
R
.
Ho
w
e
v
er
,
th
e
s
y
s
te
m
t
h
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o
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g
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p
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t
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y
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n
cr
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s
ed
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t
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e
in
ter
v
al
R
f
r
o
m
0
to
th
e
o
p
ti
m
al
v
a
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e
ar
o
u
n
d
2
.
Af
ter
th
at,
it
s
i
g
n
if
ican
tl
y
f
ell
to
0
at
t
h
e
r
ate
ar
o
u
n
d
4
.
I
n
p
ar
tic
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lar
,
th
e
s
i
m
u
la
tio
n
l
in
e
s
w
h
o
ll
y
m
atc
h
ed
w
it
h
t
h
e
an
al
y
tical
li
n
es i
n
all
t
h
e
ab
o
v
e
f
ig
u
r
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.
(
a)
(
b
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Fig
u
r
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3
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p
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d
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p
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b
)
o
f
th
e
s
y
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m
m
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s
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s
κ
Evaluation Warning : The document was created with Spire.PDF for Python.
I
n
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p
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3631
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I
SS
N
:
2
0
8
8
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8708
I
n
t J
E
lec
&
C
o
m
p
E
n
g
,
Vo
l.
9
,
No
.
5
,
Octo
b
er
2
0
1
9
:
3
6
2
3
-
3632
3632
4.
CO
NCLU
SI
O
N
I
n
th
i
s
p
ap
er
,
w
e
in
v
e
s
ti
g
ate
th
e
s
y
s
te
m
p
er
f
o
r
m
a
n
ce
o
f
th
e
t
w
o
-
w
a
y
h
al
f
-
d
u
p
lex
r
ela
y
n
et
w
o
r
k
u
n
d
er
h
ar
d
w
ar
e
i
m
p
air
m
e
n
t
c
o
n
d
itio
n
.
T
h
e
a
n
al
y
tical
e
x
p
r
ess
io
n
s
o
f
t
h
e
o
u
tag
e
p
r
o
b
ab
i
lit
y
a
n
d
ac
h
ie
v
ab
le
th
r
o
u
g
h
p
u
t
w
it
h
t
h
e
e
x
ac
t
clo
s
ed
f
o
r
m
a
n
d
as
y
m
p
to
tic
f
o
r
m
w
er
e
p
r
o
p
o
s
ed
an
d
d
er
iv
ed
.
Fu
r
th
er
m
o
r
e,
t
h
e
an
al
y
tical
r
esu
lts
ar
e
also
d
e
m
o
n
s
tr
ated
an
d
co
n
v
i
n
ce
d
b
y
M
o
n
te
-
C
ar
lo
s
i
m
u
lat
io
n
,
an
d
th
e
an
al
y
tica
l
an
d
th
e
s
i
m
u
lat
io
n
r
es
u
lt
s
ar
e
m
a
tch
e
d
w
e
l
l
w
i
th
ea
ch
o
th
er
f
o
r
all
p
o
s
s
ib
le
s
y
s
te
m
p
ar
a
m
eter
s
.
T
h
e
r
esear
c
h
r
es
u
lt
s
ca
n
p
r
o
v
id
e
th
e
ess
e
n
tia
l r
ec
o
m
m
en
d
atio
n
s
f
o
r
th
e
co
m
m
u
n
icatio
n
n
et
w
o
r
k
r
esear
ch
a
n
d
p
r
ac
tice
d
ir
ec
tio
n
s
.
RE
F
E
R
E
NC
E
S
[1
]
Bi
S
.
,
Ho
C.
K.
,
Zh
a
n
g
R.
,
"
W
ir
e
les
s
p
o
we
re
d
c
o
m
m
u
n
i
c
a
ti
o
n
:
Op
p
o
rt
u
n
it
ies
a
n
d
c
h
a
l
len
g
e
s
,"
IEE
E
Co
mm
u
n
ica
ti
o
n
s M
a
g
a
zin
e
,
v
o
l.
53
,
n
o
.
4
,
p
p
.
1
1
7
-
1
2
5
,
A
p
r
2
0
1
5
.
[2
]
Ch
e
n
X
iao
m
in
g
,
De
rrick
W
in
g
K
w
a
n
N
g
a
n
d
Hs
iao
-
H
w
a
Ch
e
n
,
"
S
e
c
re
c
y
W
irele
ss
In
f
o
rm
a
t
io
n
a
n
d
P
o
w
e
r
T
ra
n
s
f
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