Visualize how fault current passing through a Dy-grounded transformer to a low-side fault results in unusual high-side currents due to transformer phase shifts and zero-sequence current blockage by the delta winding.
| Phase | Magnitude (pu) | Angle (degrees) |
|---|---|---|
| Phase A | 1.0 | 0 |
| Phase B | 0.0 | -120 |
| Phase C | 0.0 | 120 |
| Phase | Magnitude (pu) | Angle (degrees) |
|---|---|---|
| Phase A | 0.67 | 0 |
| Phase B | 0.33 | 180 |
| Phase C | 0.33 | 180 |
| Component | Magnitude (pu) | Angle (degrees) |
|---|---|---|
| Positive | 0.33 | 0 |
| Negative | 0.33 | 0 |
| Zero | 0.33 | 0 |
| Component | Magnitude (pu) | Angle (degrees) |
|---|---|---|
| Positive | 0.33 | 30 |
| Negative | 0.33 | -30 |
| Zero | 0.00 | 0 |
This visualization demonstrates how the delta winding blocks zero-sequence current. For single line-to-ground faults, the zero-sequence component gets blocked by the delta winding, resulting in different current patterns on the high-voltage side.
Key observations:
In power engineering, phasors are represented as rotating vectors in the complex plane. By convention:
This convention is consistent throughout power systems analysis, including transformer connections, symmetrical components, and fault calculations. In this visualization, you can observe how the phasors rotate counterclockwise when their angle increases.
The standard phase sequence in power engineering is ABC, with counterclockwise rotation:
This standard convention in power engineering represents the physical reality of three-phase systems. With counterclockwise rotation, the phases pass a fixed point in the sequence A-B-C, with each phase separated by 120 electrical degrees. The "Demonstrate CCW Rotation" button shows this standard rotation, with all three phases maintaining their proper angular relationships while rotating counterclockwise together.