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SENSORLESS FIELD ORIENTED CONTROL OF BRUSHLESS ...

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has been made of using THI in the SVM inverter. Indeed, one of the advantages of the SVM<br />

inverter is that it can produce an average SV anywhere inside the THI limit without having to<br />

“manually” inject any harmonics—it achieves this inherently, and not by injection but by<br />

“rearranging.” Returning to the discussion that compared Table 4.2 with Table 4.3, we saw the<br />

instantaneous output of a 180° inverter always has a ZS component. This is true of SPWM as<br />

well, but it was distributed throughout the modulation period as to have a zero average (hence the<br />

output was limited to the SPWM limit, R). In SVM it is distributed throughout the modulation<br />

period so as to have a nonzero average (a very particular nonzero average that allows the output<br />

to reach the THI limit, T). We have not seen any evidence of this, however, because (per the<br />

previous discussion) the SV cannot contain this component. When we synthesize the SV using<br />

the base SVs and draw it on the two-dimensional diagram, we will never see it. This important<br />

understanding seems to be entirely absent in the popular literature. Plots of the phase voltage can<br />

indeed be found that show the phase voltage with the ZS component present (and the 2/ 3 gain<br />

in fundamental voltage is always touted) but there is no mention of how or why SVM generates<br />

such a waveform. Figure 4.43 shows the shape of the average pole voltage in a THI inverter and<br />

also shows the shape of the same for an SVM inverter. There is clearly a difference in shape; the<br />

former has rounded corners and a smooth dip, while the latter has steeper sides, sharp corners,<br />

and a pointed trough. This is because the ZS component in a THI inverter is a sinewave but in an<br />

SVM inverter it is a triangle wave.<br />

Figure 4.43 – Average pole voltages for THI and SVM inverter.<br />

The various SVM switching strategies mentioned earlier will produce a ZS component (and<br />

hence, pole voltages) that are very different from that shown above. Although they are not<br />

discussed here, a sample of these waveforms is shown in Figure 4.44, where the darker line is the<br />

ZS voltage generated. In each case there is a lighter line that is the line-neutral voltage and<br />

another line that is the pole voltage. In each case the line-neutral voltage is sinusoidal. This shows<br />

that the different modulation schemes produce radically different pole waveforms but in each<br />

case the ZS component generated is such that the phase voltage (pole minus ZS) is sinusoidal.<br />

The annotated graphs are those of the techniques discussed earlier in this report.<br />

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