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3-Winding Impedance-Matrix-Based Transformer with Internal Fault
Mask and Parameters
General Parameters
The base parameters are computed in the Transformer data Tab.
Description | Use this field to add information and pertinent details about the component |
Base primary/secondary/tertiary winding voltage (rmsLL) | Base value for PU conversion (kV); defined in Transformer data Tab (kV). Voltage expressed in kV rms LL This base voltage and nominal voltage will change, if the corresponding winding connection switches between delta and Y. |
Base power (total) | Base value for PU conversion (MVA) |
Base frequency | Base value for PU conversion (Hz) |
Winding Parameters
The R and L matrices as well as the positive- and zero-sequence parameters are computed in the Transformer data Tab.
Primary/secondary/tertiary connection | Winding type
|
Rm - positive sequence | Defined in Transformer data Tab (Ω) |
Rm - zero sequence | Defined in Transformer data Tab (Ω) |
[R] | Leakage resistance matrix (Ω) |
[L] | Leakage inductance matrix (H) |
Fault Parameters
Faulted winding | (primary or secondary) |
Leg of faulted winding | (A, B, or C) |
Fault type | When a fault is enabled, new [L] and [R] matrices are computed but are not displayed in the mask (none, turn-to-ground or turn-to-turn) |
Fault resistance | (Ω) |
Fault inductance | (H) |
Fault turns A | Determines the position of the faulty connection for turn-to-ground faults or turn-to-turn faults in combination with the parameter Fault turns B (% total turns) |
Fault turns B | Determines the position of the faulty connection for turn-to-turn faults in combination with the parameter Fault turns A (% total turns) |
Sigma AB | Leakage factor between the two turns A and B of the faulty connection Sigma AB = 1 - MAB2 / (LA * LB) |
Epsilon | Ratio of leakage factor between faulted winding and other windings Epsilon = Sigma Ai / Sigma fi Sigma Ai: Leakage factor between subwinding A and i Sigma fi: Leakage factor between faulted winding (A+B) and i |
Neutral Impedance Parameters
The neutral impedance parameters are computed in the Transformer data Tab.
R1, R2, R3 | Neutral resistance of the winding; only applies to Y ground (Ω) |
L1, L2, L3 | Neutral inductance of the winding; only applies to Y ground (H) |
C1, C2, C3 | Neutral capacitance of the winding; only applies to Y ground (F) |
Transformer Data
To Learn How to Generate Transformer Parameters See:
Ports, Inputs, Outputs and Signals Available for Monitoring
Ports
Net_1 | Primary winding connection (supports only 3-phase connections) |
Net_2 | Secondary winding connection (supports only 3-phase connections) |
Net_3 | Tertiary winding connection (supports only 3-phase connections) |
Net_N1 | Neutral connection for primary winding (supports only 1-phase connections) |
Net_N2 | Neutral connection for secondary winding (supports only 1-phase connections) |
Net_N3 | Neutral connection for tertiary winding (supports only 1-phase connections) |
Net_TG | Used for turn-to-ground faults by connecting a 1-phase fault-to-ground component |
Net_TT | Used for turn-to-turn faults by connecting a 1-phase circuit breaker component between Net_TG and Net_TT |
Inputs
- None
Outputs
- None
Sensors
IPRIM(a,b,c,n) | Primary current for each phase (A) |
ISEC2(a,b,c,n) | Secondary current for each phase (A) |
ISEC3(a,b,c,n) | Tertiary current for each phase (A) |
Fault Modeling
The development and validation of the method is based on [2].
Without any faults, matrices [R] and [L] are 9 x 9.
To modelize a faulted coil between turn and ground or between any two turns, the faulted coil must be divided.
For a turn-to-ground fault, the faulted coil is divided into na and nb.
- na: from top to fault location T1 (in % of nf)
- nb: from fault location T1 to bottom of nf
→ Fault position T1 in % = nb / (na + nb) * 100
Matrices [R] and [L] hence become 10 x 10.
For a turn-to-turn fault, the faulted coil is divided into na, nb and nc.
- na: from top to fault location T1 (in % of nf)
- nb: from fault location T1 to fault location T2 (in % of nf)
- nc: from fault location T2 to bottom of nf
→ Fault position T1 in % = na / (na + nb + nc) * 100
→ Fault position T2 in % = (na + nb) / (na + nb + nc) * 100
Matrices [R] and [L] hence become 11 x 11.
References
[1] Dommel, H., et al., Electromagnetic Transients Program Reference Manual (EMTP Theory Book), 1986
[2] A transformer model for winding fault studies, Patrick Bastard, Pierre Bertrand, Michel Meunier, IEEE, Vol 9, No 2, April 1994
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