380kv network
TRANSCRIPT
-
8/9/2019 380KV Network
1/5
F i r s t I n t e r n a t i o n a l P o w e r
a n d
E n e r g y C o f e r e n c e
PECon 2 0 0 6
November 2 8 - 2 9 , 2 0 0 6 , P u t r a j a y a , M a l a y s i a
P a r a m e t e r s
a n d
Power
F l o w
A n a l y s i s
o f t h e 3 8 0 -kV
I n t e r c o n n e c t e d Power
S y s t e m
i n T u r k e y
Mehmet
KURBAN,
Ummuhan BASARAN
F I L I K
A b s t r a c t
-
T h i s p a p e r
p r e s e n t s
a l l
t h e g e n e r a l o v e r v i e w o f
t h e i n t e r c o n n e c t e d p o w e r s y s t e m
i n
T u r k e y
w h i c h
c o n s i s t s
of
3 0
g e n e r a t i o n
a n d
3 5
l o a d b u s e s ,
t o t a l i n g 6 5
b u s e s
c o n n e c t e d
e a c h o t h e r w i t h 3 8 0 - k V p o w e r t r a n s m i s s i o n l i n e s . A l s o
t h e
p o w e r f l o w a n a l y s i s i m p l e m e n t e d u s i n g
M A T L A B O i s
made t o
f i n d
o p t i m a l
o p e r a t i n g p o i n t s
o f t h e s y s t e m
a n d t o make p o w e r
s y s te m s g en er at i on p l an n in g.
A l l
d a t a u s e d
i n t h i s
a n a l y s i s
i s
t a k e n f r o m
TEIAS
( T r a n s m i s s i o n S y s t e m O p e r a t o r
o f
T u r k e y )
a n d
EUAS ( E l e c t r i c i t y G e n e r a t i o n C o . I n c . )
I n d e x
t e r m s
-
L i n e
p a r a m e t e r s , power
f l o w 3 8 0 k V ,
t r a n s m i s s i o n l i n e
I . INTRODUCTION
The
p o w e r t r a n s m i s s i o n
s y s t e m
i n T u r k e y i n v o l v e s
7 7 1
b u s e s ,
9 5 5
l i n e s
a n d 3 6 6
t r a n s f o r m e r s .
I n
t h e
3 8 0 - k V
i n t e r c o n n e c t e d p o w e r
s y s t e m o f
T u r k e y
w h i c h
c o n s i s t s
o f
3 0
g e n e r a t i o n
a n d 3 5 l o a d
b u s e s , t o t a l i n g
6 5
b u s e s ,
5 p l a n t s
a r e
o t o p r o d u c t o r , 6 p l a n t s
a r e
m o b i l e ,
1 2
p l a n t s a r e t h e r m a l
a n d 7
p l a n t s
a r e
h y d r o t h e r m a l . R a i l ,
c a r d i n a l a n d
p h e a s a n t -
t y p e
c o n d u c t o r s w h i c h
a r e t w o
o r t h r e e
b u n d l e d
a r e
u s e d i n
t h i s
s y s t e m . L e n g t h s
o f t r an s m i ss i o n
l i n e s c h a n g e
b e t w e e n 7
km t o 4 6 8
k m .
T h e r e
a r e a l s o s e r i e s c a p a c i t o r s
i n
t h e l o n g
t r a n s m i s s i o n l i n e s . Some o f t h e t r a n s m i s s i o n
l i n e s
a r e
d o u b l e l i n e s
[ 1 ] .
I n t h i s
p a p e r ,
t h e
T u r k e y ' s 3 8 0 - k V i n t e r c o n n e c t e d
s y s t e m
a r e
e x p l a i n e d
i n d e t a i l s a n d t h e N e w t o n
R a p h s o n
p o w e r
f l o w
a n a l y s i s
i s
p e r f o r m e d
t o t h e
s y s t e m
w h i c h
c o n s i s t s
o f 6 5 b u s e s . .
I I .
NEWTON
RAPHSON POWER
FLOW ANALYSIS
P o w e r f l o w s t u d i e s
a r e i m p o r t a n t
i n
p l a n n i n g
a n d
d e s i g n i n g
t h e f u t u r e
e x p a n s i o n
o f
p o w e r s y s t e m s
a s w e l l a s
i n
d e t e r m i n i n g
b e s t
o p e r a t i o n
o f e x i s t i n g s y s t e m s . T h e
p r i n c i p a l i n f o r m a t i o n
o b t a i n e d
f r o m
p o w e r f l o w
s t u d y i s
t h e
m a g n i t u d e a n d t h e p h a s e
a n g l e
o f
t h e v o l t a g e a t
e a c h b us
a n d t h e
r e a l
a n d t h e r e a c t i v e
p o w e r
f l o w i n g
i n
e a c h l i n e
[ 2 ] .
T h e p o w e r f l o w
p r o b l e m
c a n
b e
f o r m u l a t e d a s
a
s e t o f
n o n l i n e a r
a l g e b r a i c e q u a l i t y / i n e q u a l i t y
c o n s t r a i n t s .
E i t h e r t h e b u s s e l f a n d
m u t u a l
a d m i t t a n c e s w h i c h
c o m p o s e
t h e
b u s
a d m i t ta n c e m a t ri x
Y b u ,
o r t h e
d r i v i n g p o i n t
a n d t r a n s f e r
i m p e d a n c e s
w h i c h
c o m p o s e
Z b u s
may
b e u s ed
i n
s o l v i n g p o w e r
f l o w
p r o b l e m .
P o w e r
f l o w
c a l c u l a t i o n
p r o v i d e s
p o w e r
f l o w s
a n d
v o l t a g e s
f o r
a
s p e c i f i e d
p o w e r
s y s t e m s u b j e c t
t o
r e g u l a t i n g
c a p a b i l i t y
o f
g e n e r a t o r s ,
c a p a c i t o r s
a n d
t a p
c h a n g e r s ,
t r a n s f o r m e r s a s w e l l
a s
s p e c i f i e d
n e t
i n t e r c h a n g e
b e t w e e n
i n d i v i d u a l
o p e r a t i n g
s y s t e m
[ 3 ] .
M . K u r b a n i s
w i t h
t h e
D e p a r t m e n t
of E l e c t r i c a l a n d E l e c t r o n i c s
E n g i n e e r i n g ,
A n a d o l u
U n i v e r s i t y ,
E s k i s e h i r , 2 6 4 7 0
T u r k e y ( e - m a i l :
m k u r b a r n ( d
a n l a d o l u . e d u . t r ) .
U . B a s a r a n
F i l i k
i s
w i t h
t h e
D e p a r t m e n t
o f E l e c t r i c a l a n d E l e c t r o n i c s
E n g i n e e r i n g ,
A n a d o l u
U n i v e r s i t y ,
E s k i s e h i r , 2 6 4 7 0
T u r k e y ( e - m a i l :
u b a s a r a n @ a n a d o l u . e d u . t r ) .
Bus
A d m i t t a n c e
M a t r i x :
An
a d m i t t a n c e
m a t r i x
r e l a t e s
t h e
i n j e c t e d
c u r r e n t s a t t h e n o d e s o f
an
i n t e r c o n n e c t e d
n e t w o r k t o t h e v o l t a g e s a t t h e n o d e s ,
a n d
g i v e s t h e
e l e c t r i c a l
b e h a v i o r
o f
t h e
v a r i o u s n e t w o r k
c o m p o n e n t s .
T h e
a d m i tt a n c e m a tr i x
i s
o b t a i n e d
b y m a k i n g n o d a l a n a l y s i s
on
t h e n e t w o r k
T h e
Y b u ,
i s
s y m m e t r i c .
Y i i ,
d i a g o n a l t e r m s
ar e
t h e
s e l f -
a d m i t t a n c e w h i c h
i s
t h e
sum
o f a dm i tt a nc es o f a l l
t h e
components
c o n n e c t e d t o t h e i t h n o d e .
Y i j ,
n o n - d i a g o n a l
e l e m e n t s
ar e n e g a t i v e
o f a d m i t ta n c e
o f a l l components
c o n n e c t e d b e t w e e n t h e i t h a n d t h e
j t h
n o d e .
I f
a p a r a l l e l
c o n n e c t i o n b e t w e e n
t h e i t h a n d j t h
n o d e
e x i s t , o n e must
c a l c u l a t e t h i s a d m i t t a n c e i n a d v a n c e .
Y b u s
m a t r i c e s
c an
b e
r e p r e s e n t e d as
f o l l o w s
( N x N ) :
Y 1
Y 1 2
i Y N
Y 2 1
Y 2 2 Y 2 N
_ Y N I
Y N 2
* * Y N N _
N X N
Y i j Y i j
O i j
Y i 1
cos
O i j
j | Y i j
s in
O i j
=
G i j
j B i
1
F o r
l a r g e power
s y s t e m s , t h e Newton
R a p h s o n m e t h o d
i s f o u n d
t o
b e more
e f f i c i e n t a n d p r a c t i c a l . T h e n u m b e r o f
i t e r a t i o n s r e q u i r e d t o o b t a i n
a
s o l u t i o n i s
i n d e p e n d e n t
o f
t h e
s y s t e m s i z e ,
b u t more f u n c t i o n a l
e v a l u a t i o n s ar e r e q u i r e d
a t
e a c h
i t e r a t i o n .
T h e
c o m p l e x power
a t b u s i
i s ;
N
N
P i
- j Q i
V i
I i
V i
Y
i n V
=
Y n i V
6 i n
/ 6 - / i )
2
n = l n = l
S e p a r a t i n g
i n t o
r e a l a n d
i m a g i n a r y components y i e l d s
two
e q u a t i o n s
f o r b u s
i ,
N
n = l
N
Q i
E
V i V r Y i ,
s i n f 0 i r
+
l ,
i
n = l
A P i
a n d
A Q i
APi
Pi,g
P , c a l
=
P g i
)
,cal
A Q i
Q i , g Q i , c a l
Q g i
Q i
Q i , c a l
( 4 )
( 5 )
( 6 )
The
J a c o b i a n
m a t r i x
g i v e s
t h e l in ea ri z ed r e l a t i o n s h i p
b e t w e e n
s m a l l
c h a n g e s
i n
v ol ta g e a ng le
a n d
v o l t a g e
m a g n i t u d e
w i t h
t h e s m a l l
c h a n g e s
i n r e a l a n d r e a c t i v e
po w er.
I n s h o r t
f o r m c an
b e w r i t t e n
a s ;
AP
][lJl
j12 ILAvI
7
F o r
v o l t a g e
c o n t r o l l e d
b u s e s
t h e v o l t a g e m a g n i t u d e s
ar e
k n o w n .
T h e r e f o r e
i f m
b u s e s
o f
t h e
s y s t e m
ar e
v o l t a g e
c o n t r o l l e d ,
m
e q ua t i on i n vo lv i n g
AQ
a n d AV a n d
t h e
c o r r e s p o n d i n g
c o l u m n s
f
t h e J a k o b i a n m a t r i x
c an
b e
e l i m i n a t e d .
The
d i a g o n a l
a n d o f f
d i a g o n a l
e l e m e n t s o f
J l l ,
J 1 2 ,
J 2 1 , a n d
J 2 2
[ 2 ] :
1 - 4 2 4 4 - 0 2 7 3 - 5 / 0 6/ 2 0 . 0 0
C2006
IE E E
2 3 5
-
8/9/2019 380KV Network
2/5
2 36
J 1 1 :
a P 5
a J i
a , 5 j
Jk
Ji2:
N
>
| V i | | y i ,
1|Vj
s i n ( . i
- d 5 j
-
O i j
V = l ,
s i n
- Y
Y i ,
| | V j
s i n , 5 i
-i
j -
i , ,
k
i
ai
N
Ii , j
| | V j
s i n g i
g j
O t i j
)
2 y V i | | Y i , i
s i n ( - t i , i
)
aQ
-
Vi
i y k s i n ( 5 i -
O k
i
a ~ k
J 2 1 :
a Q i
a Y
a Q
a l 5 k
N
yij| V j 1 s i n ( g i -j
- 6 i j )
Y=l
i
| V i | |
Y i , k
| | V j
C O S ( ( i
i
i , k
,
k
i
J 2 2 :
3 P i
N
=
Y i , A v j l c o s i
-
j
- o i s j
+
2 V
l y j j
n c o s ( - 0 6 )
| v
V i
Y i , k
| |
C O S 0 5 i
- j
- O i , k
k
i
III.
T HE
SYSTEM
PARAMETERS
E l e c t r i c i t y
G e n e r a t i o n o f t h e s y s t e m
I n 1 9 2 3 , t o t a l power
o f t h e
system
i s
3 3 MW b u t
3 5 5 8 7
MW
i n 2 0 0 3 .
T h e
t o t a l power
o f t h e
system
i s
g i v e n
b e t w e e n 1 9 7 3 a n d 2 0 0 3 years
i n
t h e t a b l e
1 .
TABLE
1
TO TAL
POWER
OF
THE SYSTEM
BETWEEN 1 9 7 3 AND 2 0 0 3
YEARS
Y e a r T he rm al H y d ro th er ma l
J e o t e r T o t a l I n c r e a s e
( M W )
+Wind M W)
( )
1 9 7 3
2 2 0 7 , 1
9 8 5 , 4
3 1 9 2 , 5
1 7 , 7
1 9 7 4 2 2 8 2 , 9
1 4 4 9 , 2 3 7 3 2 , 1
1 6 , 9
1 9 7 5 2 4 0 7
1 7 7 9 , 6 4 1 8 6 , 6
1 2 , 2
1 9 7 6 2 4 9 1 , 6
1 8 7 2 , 6
4 3 6 4 , 2 4 , 2
1 9 7 7 2 8 5 4 , 6
1 8 7 2 , 6
4 7 2 7 , 2 8 , 3
1 9 7 8 2 9 8 7 , 9
1 8 8 0 , 8
4 8 6 8 , 7
3
1 9 7 9
2 9 8 7 , 9 2 1 3 0 , 8
5 1 1 8 , 7 5 , 1
1 9 8 0
2 9 8 7 , 9
2 1 3 0 , 8 5 1 1 8 , 7
0
1 9 8 1
3 1 8 1 , 3
2 3 5 6 , 3 5 5 3 7 , 6
8 , 2
1 9 8 2
3 5 5 6 , 3 3 0 8 2 , 3
6 6 3 8 , 6
1 9 , 9
1 9 8 3 3 6 9 5 , 8 3 2 3 9 , 3
6 9 3 5 , 1
4 , 5
1 9 8 4 4 5 8 4 , 3
3 8 7 4 , 8
1 7 , 5
8 4 5 9 , 1 2 2
1 9 8 5
5 2 4 4 , 3 3 8 7 4 , 8
1 7 . 5 9 1 1 9 , 1
7 , 8
1 9 8 6 6 2 3 5 , 2 3 8 7 7 , 5 1 7 , 5 1 0 1 1 2 , 7
1 0 , 9
1 9 8 7
7 4 8 9 , 3
5 0 0 3 , 3 1 7 , 5
1 2 4 9 2 , 6 2 3 , 5
1 9 8 8
8 2 9 9 , 8 6 2 1 8 , 3
1 7 , 5 1 4 5 1 8 , 1
1 6 , 2
1 9 8 9 9 2 0 8 , 4
6 5 9 7 , 3 1 7 , 5 1 5 8 0 5 , 7
8 , 9
1 9 9 0 9 5 5 0 , 8
6 7 6 4 , 3
1 7 , 5
1 6 3 1 5 , 1
3 , 2
1 9 9 1 1 0 0 9 2 7 1 1 3 , 8
1 7 , 5
1 7 2 0 6 , 6
5 , 5
1 9 9 2
1 0 3 3 4
8 3 7 8 , 7
1 7 , 5 1 8 7 1 3 , 6 8 , 8
1 9 9 3
1 0 6 5 3
9 6 8 1 , 7 1 7 , 5 2 0 3 3 5 , 1
8 , 7
1 9 9 4
1 0 9 9 2
9 8 6 4 , 6 1 7 , 5
2 0 8 5 7 , 3 2 , 6
1 9 9 5
1 1 0 8 9 9 8 6 2 , 8 1 7 , 5
2 0 9 5 1 , 8 0 , 5
1 9 9 6
1 1 3 1 2
9 9 3 4 , 8
1 7 , 5
2 1 2 4 6 , 9
1 , 4
1 9 9 7
1 1 7 8 6 1 0 1 0 2
1 7 , 5 2 1 8 8 9 , 4
3
1 9 9 8 1 3 0 2 1
1 0 3 0 6
2 6 , 2 2 4 1 8 9
6 , 7
1 9 9 9
1 5 5 5 5
1 0 5 3 7 2 6 , 2 2 6 1 1 9 , 3
1 1 , 8
2 0 0 0
1 6 0 5 2 1 1 1 7 5 3 6 , 4 2 7 2 6 4 , 1
4 , 4
2 0 0 1 1 6 6 2 3 1 1 6 7 2
3 6 , 4 2 8 3 3 2 , 4
3 , 9
2 0 0 2 1 9 3 8 5 1 2 2 4 0
3 6 . 4
3 1 8 4 5 . 8 1 1 . 2
2 0 0 3
2 2 8 0 9 1 2 5 9 7 3 6 . 4
3 5 5 8 7 1 1 . 1
T h e r m a l
a n d
H y d r o t h e r m a l
P l a n t s
T o t a l
g e n e r a t i o n ,
n u m b e r
o f t h e group s a n d
i n t e r i o r
c o n s u m p t i o n
o f
t h e p l a n t s
ar e
g i v e n
i n T a b l e
2 .
( 2 0 0 3 -
summer
p u a n t l o a d )
TABLE
2
TO TAL
GENERATION
BY
NUMBER OF
T HE
GROUPS
AND
INTERIOR CO NSUMPTIO N O F T HE
PLANTS
P l a n t Name Number
of G e n e r a t i o n
I . c o n s u m p t .
G r o u p s
M W ) M W )
Ada
DG
2 3 3 0
5
A l t i n k a y a
2 2 6 2
A m b a r l i
8 1 0 0 0
2 5
A t a t u i r k
5 1 3 2 0
B i r e c i k H e s
4
4 1 6
B u r s a DG
2
3 7 0 5
C a t a l a n
3
1 5 6
a y i r h a n
3 3 4 0 4 6
E l b i s t a n
1 3 0 0 2 7
G e b z e DG
6 1 4 0 0 2 1
G 6 k q e k a y a
2
1 6 7
a s a n U g u r l u
2
2 0 0
H a m i t a b a t 6
6 2 0 1 0
I z m i r
DG
6
1 4 6 9
2 0
K a r a k a y a
3 8 4 0
K e b a n
7 1 1 2 5
K e m e r k o y 1
2 0 0
1 8
K e m e r k o y
2 3 6
O y m a p i n a r
2
2 5 0
S e y i t o m e r
2 2 9 0 2 8
Soma
6
6 4 0 6 4
S u g o z u i
2 1 1 1 2 8 0
U n i m a r
3
4 5 2
7
Y a t a g a n
2
3 9 0
4 0
Y e n i k o y 2
3 3 0 3 3
O t o p r . + M o b i l
1 6 3 1
R e g u l a t e d s t a i r c u r v e u s i n g
2 0 0 2 l o a d d a t a i s s h o w n
i n
f i g u r e 1 .
xI 0
.
ol i c a
. m . c
. c a
X
~
T i m e
F i g
1
S t a i r
c u r v e
f o r
2 0 0 2
l o a d
v a l u e s
R e a c t a n c e , I m p e d a n c e
a n d
C a p a c i t a n c e
V a l u e s
o f
t h e
s y s t e m
T h e
i n t e r c o n n e c t e d
p o w e r
s y s t e m
o f
T u r k e y
w h i c h
c o n s i s t s
o f
3 0
g e n e r a t i o n
a n d
3 5
l o a d
b u s e s ,
t o t a l i n g
6 5
b u s e s c o n n e c t e d
e a c h o t h e r
w i t h
3 8 0 - k V
p o w e r
t r a n s m i s s i o n
l i n e s . T h e
s y s t e m
i s s h o w n
i n
t h e
F i g u r e
2 . B u s c o d e s a r e
g i v e n
i n
t h e
T a b l e
3 .
-
8/9/2019 380KV Network
3/5
2 37
TABLE 3
BUS C OD ES F OR T HE
SYSTEM
The
lengths
of the transmission lines and number of the
b u n d l e d
c o n d u c t o r s
ar e
g i v e n
i n
T a b l e
4
f o r
a
f e w s e l e c t e d
one s.
TABLE
4
PARAMETERS
FOR
A
FEW
SELECTED LINES
B u s t o
L e n g t h s
o f
T y p e
o f Number o f
T y p e
o f h e
b u s l i n e
( k m )
p i l l a r b o u n d e d
i n d .
c o n d u c t o r
1
- 4
1 5 3
3ABC
3 C a r d i n a l
1 - 3 9 9 0
A 2
C a r d i n a l
3 - 3 9 8 7
A 2
C a r d i n a l
2 - 3 9 8 5
S 1 S 2 3 C a r d i n a l
2 - 5
4 8
PH
3
P h e a s a n t
6 - 7
3 1 . 9 5 7
4A1 2
R a i l
U s i n g
t h e
d a t a
g i v e n
i n T a b l e
4 ,
R,X
a n d B / 2
v a l u e s
ar e
c a l c u l a t e d a n d some s e le c te d v a l u es f o r
t h i s
p a r a m e t e r s
ar e
g i v e n
i n
T a b l e 5 .
TABLE
5
SELECTED VALUES
FOR
R , X
AND
B / 2
B u s
t o
R
X
B / 2
b u s
( p . u )
( p . u ) ( p . u )
1
- 4
0 . 0 0 2 4 4 4 0 . 0 2 8 0 8 2
0 . 4 6 1 2 9 0 5
1
- 3 9 0 . 0 0 2 1 6 5
0 . 0 2 0 0 0 1 0 . 2 2 2 0 9 8
3 - 3 9
0 . 0 0 2 0 8 0
0 . 0 1 9 2 2 1
0 . 2 5 3 3
2 - 3 9 0 . 0 0 1 3 6 4
0 . 0 1 6 2 3 4
0 . 2 4 8 3 2 6 5
2 - 5 0 . 0 0 0 5 7 7 0 . 0 0 8 6 2 8
0 . 1 4 8 3 5 2
6 7 0 . 0 0 0 7 6 9 0 . 0 0 7 1 1 9
0 . 0 7 8 7 0 5
I V . POWER FLOW ANALYSIS
U s i n g d a t a t a k e n f r o m
T E I A S , power
f l o w
a n a l y s i s
i s
m a d e
f o r t h e g i v e n s y s t e m . T h e
p r i n c i p a l
i n f o r m a t i o n
o b t a i n e d
f r o m
t h i s s t u d y
i s
t h e m a g n i t u d e
a n d t h e
p h a s e
a n g l e
o f
t h e v o l t a g e a t e a c h b u s a n d t h e r e a l a n d t h e r ea c t iv e
power
f l o w i n g
i n
e a c h l i n e .
F i r s t ,
b u s
t y p e s o f t h e
s y s t e m
ar e
d e f i n e d . H a m i t a b a t b u s i s c h o s e n
s l a c k
b u s .
T h e b u s
a d m i t t a n c e
m at ri x o f
t h e s y s t e m
i s
c o m p o s e d
u s i n g
R , X ,
B / 2 d a t a . T h e m a t r i x i s
a
sparse
m a t r i x .
D i m e n s i o n
o f
t h e
m a t r i x
i s
6 5 x 6 5 . I n
f i g u r e 3
s h o w s t h e
n u m b e r o f d i f f e r e n t zero s f o r
s y s t e m .
0
10
2 0
30
40
50
60
0
1
0 2 0 3 0 4 0
5 0
6 0
n z
2 4 9
F i g .
3 : T h e n u m b er of d i f f e r e n t
zero s f o r s y s t e m
i n
t h e
b u s a d m i t t a n c e
m a t r i x .
T h e
c o n v e r g e
g r a p h i c s o f t h e AP
a n d
AQ
ar e
s h o w n i n
t h e
F i g u r e
4 .
A f t e r
t h e s i x t i e t h
i t e r a t i o n ,
AP a n d
AQ
v a l u e s
c onv e rge
t o v a l u e o f 0 . 0 2 .
_3
-
D D
m
3 0
_
60
OS
.
0 . +
- 0 . -
1 0
X
30
4 X
a
l e t r i o
F i g .
4 : T h e
converge g r a p h i c s
o f
t h e
AP a n d
AQ
R es ul ts o f t h e
power
f l o w
a n a l y s i s
ar e shown
i n
t a b l e 6 .
B u s B u s B u s
B u s Na m e
B u s
Name
B u s
Na m e
1
H a m i t a b a t
2 3
E r e g l i _ 2
4 5
I z m i r _ D G K C
2 H a b i b l e r 2 4
C a r s a m b a
4 6
I U i k l a r
3 I k i t e l l i
2 5
T i r e b o l u
4 7
Y a t a g a n
4 A l i b e y k o y 2 6
K a y a b a s i
4 8
Y e n i k o y
5 P a s a k o y 2 7 D e c e k o 4 9
K e m e r k y y
6
U m r a n i y e
2 8
E r z u r u m
5 0
O . P n a r
7 T . O r e n
2 9 H o r a s a n
5 1
G . A n t e p 2
8
K a r a b i g a
3 0
O z l u c e
5 2
S . O m e r
9
B
a l i k e s i r
2
3 1
D . B a k i r
5 3
G o k c e k a y a
1 0
A l i a g a _ 2
3 2 B a t m a n 5 4
AdaTM
1 1
U z u n d e r e 3 3
S . U r f a 5 5
G e b z e ( a d a l )
1 2 V a r s a k 3 4
K e b a n _ 2
5 6
A d a _ 2
1 3 A d a n a
3 5
D e n i z l i
5 7
O s m a n c a
1 4 E r z i n
3 6
S . S e h i r
5 8
B i r e c i k
1 5 A n d i r i n
3 7
C a y i r h a n
5 9 A t a t u r k
1 6
K o n y a
3 8
A l t i n k a y a
6 0
K a r a k a y a
1 7
G o l b a s i 3 9 U n i m a r
6 1
E l b B
1 8
T e m e l l i
4 0
A m b a r l i 6 2
E l b A
1 9
Y . H i s a r
4 1 B u r s a N . G
6 3 H . U g u r l u
2 0 K a p a s i t o r
4 2
B.
I n d .
6 4
K a n g a l
2 1 A n k a r a 4 3 T . S a l t 6 5
K e b a n
1
2 2 K u r s u n l u
4 4
S o m a _ B
-
8/9/2019 380KV Network
4/5
2 3 8
H a m i t a b a t 1
3 9
Am
I z m i r
D G K Q
4 5
U z u n d e r e
1 1
Y . K o y
4 8
3
n b a r l i
4 0
AdaT.M
5 4
8
2 5
2 8
K a y a b a , i
2 6
K e
K e b a n 2
3 4
El b
A
|