When you have two parallel wires, the fact that the two sets are connected at both ends does allow roughly comparable fault current to flow in both wires.
The closer to the load end the fault occurs the closer the current in the two wires will be. If the fault is near the supply end AND if the wire resistance is the major resistance in the fault current calculation you could have as much as a 2:1 ration between the two fault currents.
Where it gets interesting is when you have three or more parallel sets. In those cases you can end up putting a much higher fraction of the fault current through the single faulted wire.
If you have a limited current fault, whatever the mechanism of that might be, then you theoretically could fail to reach even the thermal trip of the breaker while overloading the faulted conductor by a factor of 3 or more.
I'm having a little trouble with the above, but I'm not 100% clear on how to calculate fault currents. Is the following correct?
Suppose we have a 100V source with a 10 milliohm source impedance. Then a bolted fault at the source would allow 10,000 amps to flow. (Is that right?)
Now we want a 400A feeder with at most a 2% VD, so we need a feeder of resistance at most 5 milliohms. We provide two parallel conductors of resistance 10 milliohms each. If we fault at the far end of the feeder, the total impedance from the source to the fault is now 15 milliohms, so the fault current is 2/3 of 10,000 amps.
Suppose one of the conductors faults 1/5 of the way from the source. Then there are two parallel paths, one with a resistance of 2 milliohms, the other with a resistance of 18 milliohms. The combined resistance is 1.8 milliohms, so the total impedance from the source to the fault is 11.8 milliohms, and the fault current is 100/118 of 10,000 amps. 1/10 of this current takes the "long path" of 18 milliohms, and 9/10 of this current takes the "short path" of 2 milliohms.
Suppose instead we had chosen to provide 3 conductors of 15 milliohms each, and one conductor faults 1/5 of the way from the source. Then there are still two parallel paths (treating the other two conductors in parallel as one conductor), one with a resistance of 3 milliohms, the other with a resistance of 12 milliohms + 15/2 milliohms = 19.5 milliohms. The combined resistance is 2.6 milliohms, so the total impedance from the source to the fault is 12.6 milliohms, and the fault current is 100/126 of 10,000 amps. 2/15 of the current takes the "long path" of 19.5 milliohms, and 13/15 of the current takes the "short path" of 3 milliohms.
Cheers, Wayne