Directional overcurrent characteristics - Arc protection - Motor protection - Feeder protection - Back-up protection - Technical Manual - REX610 Protection and control - 1.2 - IEC - ANSI - 03.05.2023

REX610 Technical Manual

The forward and reverse sectors are defined separately. The forward operation area is limited with the Min forward angle and Max forward angle settings. The reverse operation area is limited with the Min reverse angle and Max reverse angle settings.

Note: The sector limits are always given as positive degree values.

In the forward operation area, the Max forward angle setting gives the counterclockwise sector and the Min forward angle setting gives the corresponding clockwise sector, measured from the Characteristic angle setting.

In the backward operation area, the Max reverse angle setting gives the counterclockwise sector and the Min reverse angle setting gives the corresponding clockwise sector, a measurement from the Characteristic angle setting that has been rotated 180 degrees.

Relay characteristic angle (RCA) is set positive if the operating current lags the polarizing quantity and negative if the operating current leads the polarizing quantity.

Figure 1. Configurable operating sectors
Table 1. Momentary per phase direction value for monitored data view
Criterion for per phase direction information The value for DIR_A/_B/_C
The ANGLE_X is not in any of the defined sectors, or the direction cannot be defined due too low amplitude 0 = unknown
The ANGLE_X is in the forward sector 1 = forward
The ANGLE_X is in the reverse sector 2 = backward
(The ANGLE_X is in both forward and reverse sectors, that is, when the sectors are overlapping) -1 = both
Table 2. Momentary phase combined direction value for monitored data view
Criterion for phase combined direction information The value for DIRECTION
The direction information (DIR_X) for all phases is unknown 0 = unknown
The direction information (DIR_X) for at least one phase is forward, none being in reverse 1 = forward
The direction information (DIR_X) for at least one phase is reverse, none being in forward 2 = backward
The direction information (DIR_X) for some phase is forward and for some phase is reverse 3 = both

Self-polarizing as polarizing method

Table 3. Equations for calculating angle difference for self-polarizing method
Faulted phases Used fault current Used polarizing voltage Angle difference
A

I A

U A

Figure 2. Equation
image/svg+xmlANGLEAUIAARCA_()-()- =Ï•Ï•Ï•
B

I B

U B

Figure 3. Equation
image/svg+xmlANGLEBUIBBRCA_()-()- =Ï•Ï•Ï•
C

I C

U C

Figure 4. Equation
image/svg+xmlANGLECUICCRCA_()-()- =Ï•Ï•Ï•
A - B I A-IB

U AB

Figure 5. Equation
image/svg+xmlANGLEAUIIABABRCA_()-(-)- =Ï•Ï•Ï•
B - C I B-IC

U BC

Figure 6. Equation
image/svg+xmlANGLEBUIIBCBCRCA_()-(-)- =Ï•Ï•Ï•
C - A I C-IA

U CA

Figure 7. Equation
image/svg+xmlANGLECUIICACARCA_()-(-)- =Ï•Ï•Ï•

In an example case of the phasors in a single-phase earth fault where the faulted phase is phase A, the angle difference between the polarizing quantity U A and operating quantity I A is marked as φ. In the self-polarization method, there is no need to rotate the polarizing quantity.

Figure 8. Single-phase earth fault, phase A

In an example case of a two-phase short-circuit failure where the fault is between phases B and C, the angle difference is measured between the polarizing quantity U BC and operating quantity IB - IC in the self-polarizing method.

Figure 9. Two-phase short circuit, short circuit is between phases B and C

Cross-polarizing as polarizing quantity

Table 4. Equations for calculating angle difference for cross-polarizing method
Faulted phases Used fault current Used polarizing voltage Angle difference
A I A U BC
Figure 10. Equation
image/svg+xmlANGLEAUIBCARCAo_()-()- =+Ï•Ï•Ï•90
B I B U CA
Figure 11. Equation
image/svg+xmlANGLEBUICABRCAo_()-()- =+Ï•Ï•Ï•90
C I C U AB
Figure 12. Equation
image/svg+xmlANGLECUIABCRCAo_()-()- =+Ï•Ï•Ï•90
A - B I A-IB U BC-UCA
Figure 13. Equation
image/svg+xmlANGLEAUUIIBCCAABRCAo_(-)-(-)- =+Ï•Ï•Ï•90
B - C I B-IC U CA-UAB
Figure 14. Equation
image/svg+xmlANGLEBUUIICAABBCRCAo_(-)-(-)- =+Ï•Ï•Ï•90
C - A I C-IA U AB-UBC
Figure 15. Equation
image/svg+xmlANGLECUUIIABBCCARCAo_(-)-(-)- =+Ï•Ï•Ï•90

The angle difference between the polarizing quantity U BC and operating quantity I A is marked as φ in an example of the phasors in a single-phase earth fault where the faulted phase is phase A. The polarizing quantity is rotated with 90 degrees. The characteristic angle is assumed to be ~ 0 degrees.

Figure 16. Single-phase earth fault, phase A

In an example of the phasors in a two-phase short-circuit failure where the fault is between the phases B and C, the angle difference is measured between the polarizing quantity UAB and operating quantity IB - IC marked as φ.

Figure 17. Two-phase short circuit, short circuit is between phases B and C
Note: The equations are valid when network rotating direction is counter-clockwise, that is, ABC. If the network rotating direction is reversed, 180 degrees is added to the calculated angle difference. This is done automatically with a system parameter Phase rotation.

Negative sequence voltage as polarizing quantity

When the negative voltage is used as the polarizing quantity, the angle difference between the operating and polarizing quantity is calculated with the same formula for all fault types:

Figure 18. Equation
image/svg+xmlANGLEXUIRCA_()()=−−−ϕϕϕ22

This means that the actuating polarizing quantity is - U2.

Figure 19. Phasors in a single-phase earth fault, phases A-N, and two-phase short circuit, phases B and C, when the actuating polarizing quantity is the negative-sequence voltage -U2
image/svg+xml

Positive sequence voltage as polarizing quantity

Table 5. Equations for calculating angle difference for positive-sequence quantity polarizing method
Faulted phases Used fault current Used polarizing voltage Angle difference
A I A U 1
Figure 20. Equation
image/svg+xmlANGLEAUIARCA_()()=−−ϕϕϕ1
B I B U 1
Figure 21. Equation
image/svg+xmlANGLEBUIBRCA_()()=−−−ϕϕϕ1120o
C I C U 1
Figure 22. Equation
image/svg+xmlANGLECUICRCA_()()=−−+ϕϕϕ1120o
A - B I A-IB U 1
Figure 23. Equation
image/svg+xmlANGLEAUIIABRCA_()()=−−−+ϕϕϕ130o
B - C I B-IC U 1
Figure 24. Equation
image/svg+xmlANGLEBUIIBCRCA_()()=−−−−ϕϕϕ190o
C - A I C-IA U 1
Figure 25. Equation
image/svg+xmlANGLECUIICARCA_()()=−−−+ϕϕϕ1150o
Figure 26. Phasors in a single-phase earth fault, phase A to ground, and a two-phase short circuit, phases B-C, are short-circuited when the polarizing quantity is the positive-sequence voltage U 1
image/svg+xml

Network rotation direction

Typically, the network rotating direction is counter-clockwise and defined as "ABC". If the network rotating direction is reversed, meaning clockwise, that is, "ACB", the equations for calculating the angle difference needs to be changed. The network rotating direction is defined with a system parameter Phase rotation. The change in the network rotating direction affects the phase-to-phase voltages polarization method where the calculated angle difference needs to be rotated 180 degrees. Also, when the sequence components are used, which are, the positive sequence voltage or negative sequence voltage components, the calculation of the components are affected but the angle difference calculation remains the same. When the phase-to-ground voltages are used as the polarizing method, the network rotating direction change has no effect on the direction calculation.

Note: The network rotating direction is set in the protection relay using the parameter in the HMI menu Configuration > System > Phase rotation. The default parameter value is "ABC".
Figure 27. Examples of network rotating direction
image/svg+xml