I would like to look into little more detail to explain my skepticism for the RIC test. Enclosed is a curve of reactance of the motor measured on all 3 phases of a 60 Hp motor, 480 V, aluminum cast rotor, closed rotor slots. The reactance was measured with variable voltage and I measured from as low as 0.118 Volts (phase to phase) to almost 30 Volts. Note that the curve for each phase is quite different. If measured for example with 5 Volts, there would be a huge inductive imbalance. Note the growth of the impedance as the voltage is lowered, then there is a maximum and the impedance goes down again.
The increase of the impedance is a very well known phenomenon and is pointed out in the standard IEEE 112. The growth appears on motors with closed slots on the rotor. As the voltage is lowered the flux that crosses the airgap doesn't bother to go around the bars of the rotor, but simply flows over the surface of the rotor. There is enough iron above the closed slots to support this flux. However if the voltage is large, particularly close to the nameplate voltage, the narrow bridges over the bars will saturate and the impedance will go down. You can see the decrease as the voltage approaches 30 Volts. Note also, that the 3 lines for each phase became one. In other words, the inductive imbalance disappears.
The decrease of the impedance, as the voltage approaches zero, is caused by decreasing the permeability from the maximum to the initial permeability.
Measuring the impedance with, let's say, 24 Volt AC RMS at 600 Hz is an equivalent of measuring with 2.4 Volts @ 60 Hz, from the flux densities point of view. The results are nowhere near the impedances the motor "sees" in normal operation. Large inductive "imbalances" may appear.
Let's now look at the LIR (low influence rotor), just an abbreviation that explains nothing. In my view, the majority of the LIR motors are LIR, because they have open rotor slots (mostly manufactured cages). When testing those motors with low voltages, the flux does not have a chance to travel over the surface of the rotor iron; it has to go around the bars. If a rotor is "LIR" it obviously has no inductive unbalance [unless there is a broken bar(s)].
Then there are motors with closed rotor slots. I have been testing rotors long enough to know that the iron on the surface of those rotors is notoriously non-symmetrical. On some slower motors some slots are even open (above the spider) while some are closed. The amount of iron over the rotor bars varies widely. It introduces asymmetry that can be seen as a variable inductance on the RIC test. Yet those asymmetries are totally irrelevant during the normal 60 Hz operation. (This paragraph may need some revisiting, and I will get back to it if somebody wants me to).
The attachment shows the impact of the low voltage on impedance measurement. Everybody can repeat such a test for himself. It requires only a variable transformer, voltmeter and ammeter and the will to do it. But there is another proof. You can go back to your MCE data. From the measurements of the inductive unbalance, take the average inductance and from that you can calculate the ratio of the locked rotor current to the nameplate current. The ratio should be something like 5 to 6 to 7 for majority of the motors. But from the MCE inductances you will find numbers much lower (2x, 3x). The explanation is, that the test does not actually see the rotor bars, it just sees the surface of the rotor and its irregularities. The difference between the open slots and the closed slots is striking. I have done that years ago on about 50 motors, unfortunately do not have the raw data any more.
One more thing: The results of the RIC test from the PdMA site
www.pdma.com/PDF/CS0402.pdfThe data from the link for the motor are: 3500hp, 4160 Volts, 3590 rpm, FLA= 425 Amps. We can also read the average inductance as measured by PdMA: 17.441mH. Assuming that the inductance was measured single-phase, line-to-line, the reactance of the motor per phase at 60 Hz is:
X= ½ w*L =1/2 *2*pi*f = ½*2 *pi* 60* 17.441/1000= 3.285 Ohm per phase. (The factor ½ reflects the fact that the measurement was made single-phase). So we can calculate the locked rotor current I:
I = (V/1.73)/ X= 2400/3.286= 730 Amps.
So the locked rotor current for this motor is 100*730/425= 171% of the full load current.
NOT! Obviously something is wrong. The locked rotor current should be 500 or 600 %! The Reliance catalogue gives me data for 3500 hp, 2-pole, 4000 Volts, FLA= 429 Amps, Locked rotor current = 2516 Amps.
The answer is in the shape of the attached curves. The flux density during the inductance measurement was so miniscule (note that the frequency was 1200 Hz), that the measured impedance was totally wrong. The RIC test did not have a clue that there are bars (broken or not) on the rotor. The tiny magnetic flux bypassed the bars completely, flowing over the surface of the closed slots of the rotor. However it obediently created the RIC pattern (with some irrelevant "anomalies"). Considering that the waveforms are created from only 18 points while spinning the 3500 hp rotor in babbit bearings by hand (!), the shape is almost perfect.
It is quite obvious that a proper single-phase test with reasonable current would show high variations - 22 out of 51 bars were broken! I don't think that 425 Amps would be necessary; 200 Amps would be plenty good. A test like that would require much more than battery-powered instrument, but at least it would see the bars.
I am glad that the article
http://www.pdma.com/Rotortest.html was brought to attention. Read for example on page 4 in the paragraph Testing with the Motor Disassembled on Growler Testing:"....If a rotor bar is broken, the alternating voltage at the location of the break will cause the thin piece of metal to vibrate. ..."
This article must have been on the net for good 12 years. Nobody seems to have noticed that it is the exact opposite. There are other pearls in that article that rival the: "influence of the rotor's residual magnetism on the stator's phase-to-phase inductance..." as pointed out before.
Another controversial topic, but this time with a big difference. The interested parties want to keep discussing.
The support I am receiving is encouraging.
jank