Maximum and Minimum fault currents

Bit confused, I was reading this in a book called modern wiring practices

Calculation minimum fault current 3P 3 wire.

Ipp = VL / 2zp

Ipp  - phase / Phase PSSC

VL - Line voltage

2zp inpedance of one phase only

So using 400V

In the design guide its.

Ief = Cmin Uo / Zx + CrZd + Cr'Z1 +Cr"Z2 + Cr'"Zpen

So using 230V


EIDG tells us A fault across three phases is considered the worst case....

and we get Cmax Uo / Zx +Zd

Again voltage to earth is used.

But basically a bit unsure why 230V is used to calculate 3 phase fault current and not 400V

Any help really appreciated. Thanks

  • Not sure what you mean Graham, in such a fault one assumes that there will be no current in the neutral. It is irrelevant whether it is present or not, the maximum fault current being Uo*1.1/ Zp. 

    Yes, exactly that. Bolted fault across all live conductors (three lines plus neutral) in the circuit at a particular point. This is what is shown in EIDG, and the formula matches, except that in EIDG what you have as Zp is split into (Zx+Zd), or Zp=(Zx+Zd).

    I agree that it is irrelevant in a fully balanced system whether the neutral is present or not, but having it there and noting the current is zero perhaps provides an explanation that some might find informative.

  • Although, , it did make me stop and think, that the formula Uo*1.1/ Zp only applies when the three-phase supply source has an earthed star point (tehcnically, a "neutral point"). If it's a delta-source, such as a delta-secondary transformer, and therefore corner-earthed, then the line-to-line voltage is equal to the line-to-earth voltage (Uo=U) and the formula would be Uo*1.1*√(3)/(3*Zp)