pejap
Electrical
- Oct 10, 2023
- 2
Hi,
I need to add a NGR (neutral grounding resistor) to a Customer specified three-winding transformer with following parameters:
Primary: 46kV, wye-connected with solidly grounded neutral. 46kV system is solidly grounded.
Secondary: 4.16kV, wye-connected. To add NGR on this winding.
Buried delta tertiary (or stabilizing winding): 4.16kV delta connected, corner grounded
Power: 6 MVA
Vector group: YNyn0(d11)
This transformer is used to feed industrial loads and resistance system is also a requirement. NGR will be rated for 10 seconds and the system will trip on the first ground fault.
When it comes to resistance grounded systems in industrial distribution , I am used to working with two-winding transformers containing a delta in one of the windings, which blocks zero sequence current flow from primary system to secondary system and creates “ground fault islands”. In these systems, I only use secondary capacitances to determine the NGR rating.
In this case, however, I am not so confident and I need a validation. I believe that primary charging current (e.g. resulting from 46kV system stray capacitances) will not enter the secondary system during single-line-to-ground fault on secondary (4.16kV) side. I believe that I can calculate secondary charging current by using secondary system capacitances only.
This is what I think happens and I would like your validation or correction:
For this three-winding transformer, the zero sequence model of the transformer connects primary to secondary sides of the system with a T-model where a tertiary zero sequence Z0 impedance is connected to ground.
When I draw a sequence diagram for single-line-to-ground fault on 4.16kV wye (NGR grounded) side of the transformer, the zero sequence charging current from primary side of three-winding transformer would take a path of least impedance and return to primary side of the transformer (e.g. to zero sequence capacitive reactance) via the small tertiary Z0 impedance rather than take a path through secondary and large NGR impedance. In this case, my NGR is sized at 160 ohms and the zero sequence current would see 3*160 = 480 ohms. This NGR impedance is much larger than tertiary Z0 impedance.
1. Am I correct in my assessment or is there another explanation for what happens here?
2. Am I correct in saying that to calculate NGR rating for connection to secondary 4.16kV wye system, I can consider only secondary (4.16kV system) charging currents?
3. For my own curiosity, if this transformer was a two-winding transformer, wye-to-wye where primary was solidly grounded and secondary needs a NGR, then how do you calculate charging current on secondary side of the transformer?
In other words, is there an influence of primary charging current onto secondary charging current?
Thank you
I need to add a NGR (neutral grounding resistor) to a Customer specified three-winding transformer with following parameters:
Primary: 46kV, wye-connected with solidly grounded neutral. 46kV system is solidly grounded.
Secondary: 4.16kV, wye-connected. To add NGR on this winding.
Buried delta tertiary (or stabilizing winding): 4.16kV delta connected, corner grounded
Power: 6 MVA
Vector group: YNyn0(d11)
This transformer is used to feed industrial loads and resistance system is also a requirement. NGR will be rated for 10 seconds and the system will trip on the first ground fault.
When it comes to resistance grounded systems in industrial distribution , I am used to working with two-winding transformers containing a delta in one of the windings, which blocks zero sequence current flow from primary system to secondary system and creates “ground fault islands”. In these systems, I only use secondary capacitances to determine the NGR rating.
In this case, however, I am not so confident and I need a validation. I believe that primary charging current (e.g. resulting from 46kV system stray capacitances) will not enter the secondary system during single-line-to-ground fault on secondary (4.16kV) side. I believe that I can calculate secondary charging current by using secondary system capacitances only.
This is what I think happens and I would like your validation or correction:
For this three-winding transformer, the zero sequence model of the transformer connects primary to secondary sides of the system with a T-model where a tertiary zero sequence Z0 impedance is connected to ground.
When I draw a sequence diagram for single-line-to-ground fault on 4.16kV wye (NGR grounded) side of the transformer, the zero sequence charging current from primary side of three-winding transformer would take a path of least impedance and return to primary side of the transformer (e.g. to zero sequence capacitive reactance) via the small tertiary Z0 impedance rather than take a path through secondary and large NGR impedance. In this case, my NGR is sized at 160 ohms and the zero sequence current would see 3*160 = 480 ohms. This NGR impedance is much larger than tertiary Z0 impedance.
1. Am I correct in my assessment or is there another explanation for what happens here?
2. Am I correct in saying that to calculate NGR rating for connection to secondary 4.16kV wye system, I can consider only secondary (4.16kV system) charging currents?
3. For my own curiosity, if this transformer was a two-winding transformer, wye-to-wye where primary was solidly grounded and secondary needs a NGR, then how do you calculate charging current on secondary side of the transformer?
In other words, is there an influence of primary charging current onto secondary charging current?
Thank you