03 Diff Principles
Short Description
Differential Protection...
Description
Power Transmission and Distribution
Principles of system protection technology Transformer Differential Protection
Basic principles : Kirchhoff’s knot rule Basis for Differential-Protection:
I1 I2 I4 I3 I1 + I2 + I3 + I4 = 0 ? ? I = 0 Definition: Currents, which flow into the knot (protected object), are counted positive. Currents, which flow out of the knot (protected object), are counted negative. Protection objects: Line, Transformer, Generator/Motor, Bus bar
Principles Transf. Diff 2
Basic principles: current comparison IP1 IS1
I1F
Protected object IS1 ?I
I2F
IP1
IP2 IS2
IS1
IP2 Protected object
IF
IS2
IS2 ?I
IDiff =¦ I1 + I2¦
external fault or load
internal fault
Assumption: CT- ratio: 1/1 IP1 = I1F IP2 = I2F IDiff = ¦ IP1 + IP2 ¦ = ¦ I1F + I2F ¦ ? Trip
IDiff =¦ I1 + I2¦
Assumption: CT- ratio: 1/1 IP1 = IF IP2 = -IF IDiff = ¦ IP1 + IP2 ¦ = IF - IF = 0 ? no Trip
Requirements for Differential Protection: 1) Internal faults ( faults between CT-sets ) ? Trip 2) External faults ? no Trip Principles Transf. Diff 3
Basic principles : restrained current comparison
(1/2)
Example: external fault with linear CT-errors IP1
Ct 1: e1= - 5%
IS1= 0.95·IP1
Protected object
Ct 2: e2 = +5%
IDiff = 0.1·IP1 ?I
IP2 = -IP1
IF
IS2= 1.05·IP2
assumption: CT- ratio: 1/1 IDiff = ¦ IS1 + IS2 ¦ = ¦ (1+e1 )· IP1 + (1+e2)·IP2 ¦ =¦ 0.95· IP1 – 1.05· IP1¦ = 0.1·IP1 -normal operation: IP1 = IN IDiff = 0.1·IP1 = 0.1·I N -external fault: assumption: IP1 = 10·IN IDiff = 0.1·IP1 = 1·IN
As the setting I Diff> for usual applications lays below nominal current, it would cause a wrong trip in case of external faults with heavy current!
Restrained characteristic necessary!
Principles Transf. Diff 4
Basic principles: restrained current comparison
(2/2)
Example: external fault with linear CT- errors CT 1: e1= - 5%
I P1
CT 2: e2 = + 5%
Protected object IRest
I P2 = -I P1
IF
I Rest =¦ I S1¦ +¦ I S2¦ I Rest = 2·I P1 I S2= 1.05·I P2
I S1= 0.95·I P1
IDiff
Setting due to magnetising or charging currents I Diff= ¦ I S1+I S2¦
I Diff= ¦ I S1+ I S2¦ I Diff = 0.1·I P1
Linear error due to different CT transformation Resulting characteristic
IN
Trip
Block I Diff> 2
10
I Rest =¦ I S1¦ +¦ I S2¦
Under the following assumption ¦ e1 ¦ = ¦ e2 ¦ and I1 = I2 the result for a conventional Differential Prot. characteristic should be: IDiff = IDiff> + e1·I1 + e2·I2 = IDiff> + 2·e1 ·I1 with IDiff> = setting
Principles Transf. Diff 5
Basic principles: measuring circuit for a 3-phase system Basic circuit for a 3- phase system: Generator / Motor / Reactor L1 L2 L3
Diff.
Rest. current
Conventional Differential Protection
Principles Transf. Diff 6
Transformer Differential Protection special qualities Angle shifting N·30° due to vector group (0 = N = 11) for 3-phase transformers. Different current values of the CT- sets on the high voltage side (HV) and on the low voltage side (LV) Zero sequence current in case of external faults will cause differential current Transformer-tap changer, magnetising current Transient currents Inrush CT-saturation
Principles Transf. Diff 7
3-phase Transformer: primary values Load: 100MVA ,vector group: Yd5 side 2: 20kV, 2887A side 1: 110kV, 525A
3000/1A 2L1 2L2 2L3
I2L1? I2L2? I2L3?
750/1A
I2*L1
?I1L1
I2*L2
?I1L2
I2*L3
?I1L3
1L1 1L2 1L3
kU = U1N /U2N = 110kV/20kV = 5.5 kWinding = w1/w2 = kU/v3 I2*L1 = -I1L1·ku /v3 + I1L2·ku /v3 I2*L3 I1L1k u/v3
I1L1
5·30° I2*L2 I1L2k u /v3
I1L3
I1L2
-I1L1k u /v3
I2*L1 Principles Transf. Diff 8
3-phase Transformer : secondary values
I L1sec ?
SN I ? NCT1sec 3 ?U N I NCTlprim
I1L1sec ?
100MVA 1A ? ? 0.7A 3 ?110kV 750A
I2 L1sec ?
I1L1sec= 0.7A , 0°
100MVA 1A ? ? 0.96A 3 ?20kV 3000A IDiff L1 = ¦ I1L1sec+ I2L1sec¦ = 0.5A
I2L1sec = 0.96A , -150°
Principles Transf. Diff 9
Vector group and current value adaptation in case of conventional Transformer Differential Protection 3000/1A
Load: 100MVA ,vector group: YNd5 side 2: 20kV side1: 110kV
(1/2)
ILoad= 525A
750/1A
L1
2887A L2 L3
0.7A
0.96A
Diff.
IR
29 Wdg.
23 Wdg.
Rest. current
Conventional Differential Prot.
Matching transformer -Vector group adaptation -Current value adaptation -Zero seq. current handling
nominal Load (no fault): 0.70A ·23Wdg = 0.555A ·29Wdg,
IR = 0.555·v3 = 0.96A Principles Transf. Diff 10
Vector group and current value adaptation in case of conventional Transformer Differential Protection 3000/1A
~ ~
Load: 100MVA ,vector group: YNd5 side 2: 20kV side1: 110kV
(2/2)
750/1A L1
13655A L2
~
L3
3I0 4.55A
5.73A
Diff.
IR
29 Wdg.
IP= 4300A
23 Wdg.
Rest. current
Conventional Differential Prot.
single pole fault HV -side:
Matching transformer -Vector group adaptation -Current value adaptation -Zero seq. current handling
5.73A ·23Wdg = 4.550A ·29Wdg , IR = 4.55A Principles Transf. Diff 11
Vector group and current value adaptation in case of numerical Transformer Differential Protection CT 2 3000/1A 2L1 2L2
Load: 100MVA ,vector group: YNd5 side 2: 20kV side 1: 110kV I2 L1P ?
?I1 L1P
I2 L2P ?
?I1 L2P
I2 L3P ?
2L3
I2 L1S I2 L2S I2 L3S
(1/2)
CT 1 750/1A 1L1 1L2
?I1 L3P
I2 A Current Vector Io – value group handling I2 B adaptation adaptation CT 2 I2 C
I1 A
comparison
?I
I1 B
Io – handling
I1 C
Current value adaptation CT 1
1L3
I1 L1S I1 L2S I1 L3S
Numerical Transformer Differential Protection
Principles Transf. Diff 12
Vector group and current value adaptation in case of numerical Transformer Differential Protection
(2/2)
Parameterisation of transformer and CT- data in a 7UT6 Differential Protection Device
Principles Transf. Diff 13
Tripping characteristic of Transformer Differential Protection CT-errors , Tap changer , Magnetising current I Diff InO 3.0 2.5 Trip
slope 2 Total error
2.0 Block
45° 1.5
CT- error 1.0 slope 1
Tap changer error
0.5 IDiff> 0
Transf. magnetising current 0
1.0
Characteristic:
2.0
3.0
4.0
5.0
IDiff = f (IRest) IRest = |I1| + |I2|
6.0
7.0
8.0
9.0
I Rest InO
InO = nominal current of the protected object
Principles Transf. Diff 14
Transient currents (with Harmonics) - Inrush of Transformers even 2. Harm.
Inrush
(1 of 2) iDiff = i1
i1
Y Y t=0 i1
i2 = 0 t
even 2. Harm.
Inrush
iDiff = i1
Y
?
i1
t=0 i1
I2 = 0 t
Connecting -T2 in parallel with -T1 (Sympathetic Inrush –T1) -T1
i1
t=0 Inrush -T2
-T2
i1
-T1: iDiff = i1
I2 = 0
t=0
t Principles Transf. Diff 15
Inrush, cross block, over excitation [V/Hz]
(2 of 2)
filter window 1 cycle iRUSH = iDiff
Cross-block = No (phase separate blocking) Inrush current in one phase
1P
I2har IDiff
2P
IDiff, L1 > trip blocking
L2-block
IDiff, L2 > trip blocking
L3-block
IDiff, L3 > trip blocking
3P t
Cross-block = Yes (blocking of all phases)
block Setting value
15 %
L1-block
L1-block L2-block
OR =1
IDiff > trip blocking for an adjustable time
L3-block
no block 0
0
t
recognise inrush condition by evaluating the ratio 2nd harmonic I2har to basic wave IDiff. Time limit for cross-block. Reliable reaction to the inrush condition with cross-block. Trip of a short circuit after the set time delay. recognise over excitation [V/Hz] by evaluating the ratio 3rd or 5th harmonic to basic wave Principles Transf. Diff 16
Demonstration of Inrush with evolving fault
Internal fault
IDiff>>
Inrush
IDiff>
3 cycles Cross Blocking
Principles Transf. Diff 17
Transient currents (with harmonics) - Over excitation and CT- saturation
(1/2) iDiff = i1 + i2
Over excitation (U/f) UTr > UN
uneven 5. Harm. i2
i1
External fault with CT-saturation at the Low voltage side HV
even and uneven
LV
i1
i2
Internal fault with CT-saturation at the High voltage side HV
i1
iDiff = i1 + i2
iDiff = i1
even and uneven
LV
I2 ˜ 0
Principles Transf. Diff 18
Transient currents (with harmonics) - Over excitation and CT- saturation
(2/2)
Principle of Add-on stabilisation for external faults
Tripping characteristic 7UT6
I Diff InO IDiff>>
7 6
Trip
45°
5
Block
D C
4 3
Add-on Stabilisation
2 1
Begin of saturation
B
IDiff>
0 0 A
2
4
6
8
10
12
14
16
I Rest InO
Principles Transf. Diff 19
Demonstration of add-on stabilisation
Block
45° Trip
AddStabilisation
Principles Transf. Diff 20
Applications for Transformer Differential Protection three winding transformer 1 or 3 phases
two winding transformer 1 or 3 phases
1 ½ CB method on one side
7UT613 7UT633 7UT612 7UM62
7UT613 7UT633
Unit Protection
1 ½ CB method on two sides
Y 7UT635
?
7UT635
G 3~
Principles Transf. Diff 21
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