> You can develop a more complete expression for slip from equivalent circuit that would include R1 but R1 would play a much smaller role. My guess is no noticeable change in load sharing.
Attached is an algebraic excercize which includes the more complete/complicated expression. It examines the effects of equivalent circuit parameters on the torque speed curve.
One result of interest is halfway through (the middle of page 5) where we evaluate dT/ds at s=0 (i.e. the slope of the torque speed curve at s=0 which is representative of the slope at low slips)
The result is
dT/ds (s=0) = [Vs
2*XM
2] / [R2*wsync*(XM
2+
R12)]
(btw, can TGML format an equation to show a numerator above a denominator?)
The only place that R1 shows up is in the demoninator, but it is "added" (SRSS) to XM, which is orders of magnitude higher than R1 during normal operation, which means R1 has negligible effect.
As long as R1 << XM then R1 has not much effect on the low-slip torque speed characteristic
The condition for insensitivity of the low-slip torque/speed slope with respect to changes in R1 is:
R1 << XM = j*w*Lm
This conclusion is most defensible during normal operation where w is high.
During ramp-up with very low w, then XM=j*w*Lm is smaller and the conclusion may not be as solid.
So IF there is any load sharing problem created by change in R1, then I think it would only be at very low frequencies at the beginning of rampup.
I should add one more caveat - all of my analysis has been steady state or quasi-steady state and with a simple (not modeled) control system. So if there are load sharing problems during transients or as a result of the control system, I wouldn't be able to foresee those with this type of analysis. My gut feel is that you are fine to add stator copper, but I have almost no experience with vfd's, so... hopefully someone else can provide you additional input.
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(2B)+(2B)' ?