Tapped Line Application - ABB RELION 650 Series Applications Manual

Line differential protection version 2.1
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Section 7
Impedance protection
A
B
IEC09000255 V1 EN-US
Figure 62: Equivalent zero-sequence impedance circuit for a double-circuit line with one
The reduction of the reach is equal to equation 49.
=
K
U
EQUATION1284 V1 EN-US
This means that the reach is reduced in reactive and resistive directions. If the real and
imaginary components of the constant A are equal to equation
Re( )
A
EQUATION1285 V1 EN-US
Im( )
A
EQUATION1286 V1 EN-US
The real component of the KU factor is equal to equation 52.
( )
K
Re
u
EQUATION1287 V3 EN-US
The imaginary component of the same factor is equal to equation 53.
( )
Im
K
U
EQUATION1288 V2 EN-US
Ensure that the underreaching zones from both line ends will overlap a sufficient amount (at
least 10%) in the middle of the protected circuit.
7.1.2.7

Tapped line application

112
-
Z
Z
0
0m
I
0
Z
0m
-
Z
Z
0
0m
IEC09000255_1_en.vsd
circuit disconnected and not earthed
(
)
1
×
×
+
+
2
Z
Z
R
1
0
E
f
3
(
)
1
×
×
+
+
2
Z
Z
R
1
0
f
3
=
×
×
+
+ ×
R
0 (2
R
1
R
0 3
=
×
×
+
+ ×
X
(2
R
R
3
0
1
0
( )
A X
Re
= +
1
2
( )
A
+
Re
Im
( )
×
2
Im
A X
m
0
=
( )
( )
2
é
ù
é
+
Re
A
Im
A
ë
û
ë
I
0
C
2
Z
= -
m
0
1
(
×
×
+
+
Z
2
Z
Z
1
0
0
-
×
+ ×
Rf
)
X
0 ( 0 2
X
+
×
×
+
R
)
R
(2
X
X
1
0
1
0
2
m
0
2
( )
A
2
ù
û
)
3
R
f
50
and equation 51.
X
1)
)
GUID-740E8C46-45EE-4CE8-8718-9FAE658E9FCE v1
1MRK 505 363-UEN A
(Equation 49)
(Equation 50)
(Equation 51)
(Equation 52)
(Equation 53)
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