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2-Winding Impedance-Matrix-Based Transformer with Internal Fault
Description
The inductance matrix transformer (IMT) model reproduces the behavior of a three-phase linear transformer at power frequency. This model works with the Transformer data Tab of the Parameter Form. Based on excitation and short-circuit tests in positive and zero sequences, the tool computes two matrices [R] and [L] modeling the transformer. The Ri and Li are the resistance and self inductance of each coil. Mij are the mutual inductances between coils. HYPERSIM simulates the transformer as mutually-coupled R-L branches. All computing details of matrices [R] and [L] can be found in the Transformer data Tab documentation.
Supports
A three-limb core representation
A five-limb core representation
Internal faults simulation
Does not support
A three single-phase core representation
Saturation
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 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 connection | Winding type Y ground: Grounded Y connection (can use the internal neutral impedance specified in the other tab) Y floating: Floating Y connection Y neutral: Y connection with impedance connected at the input pin N1 or N2 Delta lead: Delta connection with lead of 30° Delta ground: Grounded delta connection (Phase C is grounded) Delta lag: Delta connection with lag of 30° |
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
|
Neutral Impedance Parameters
The neutral impedance parameters are computed in the Transformer data Tab.
R1, R2 | Neutral resistance of the winding; only applies to Y ground (Ω) |
L1, L2 | Neutral inductance of the winding; only applies to Y ground (H) |
C1, C2 | Neutral capacitance of the winding; only applies to Y ground (F) |
To Learn How to Generate Transformer Parameters See:
Keep one line to create space with the Ports section
OPAL-RT TECHNOLOGIES, Inc. | 1751, rue Richardson, bureau 1060 | Montréal, Québec Canada H3K 1G6 | opal-rt.com | +1 514-935-2323
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