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SENSORLESS FIELD ORIENTED CONTROL OF BRUSHLESS ...

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This coupling can be mitigated by modifying the voltage commands to include decoupling<br />

signals, as shown in Figure 5.32 (this figure replaces the error summing junctions and PI<br />

controllers in Figure 5.30). In addition to the decoupling terms, the q-circuit has a term to offset<br />

the effect of the bEMF. These terms are simply the negative of the corresponding terms in Figure<br />

5.31. Usually when this decoupling controller is shown in the literature ([80, p.689], [107]) a<br />

salient machine is assumed and the inductances in both Figure 5.31 and Figure 5.32 are then d L<br />

and q L , but only a nonsalient machine is considered here, hence L s .<br />

Figure 5.32 – bEMF offset and d-q current decoupling controller in synchronous frame.<br />

The decoupling controller of Figure 5.32 requires as an input the rotor frequency ω. FOC already<br />

requires the rotor position signal and the velocity can be estimated from this. (It should be noted<br />

that this structure is not the same as that in Figure 5.27 or Figure 5.29, wherein the cross-coupling<br />

was internal to the PI controller. Those figures showed the equivalent regulator viewed in<br />

different frames; Figure 5.32 shows a decoupling scheme implemented intentionally, and the<br />

cross-terms are external to the PI controller, as one would normally expect.) The decoupling can<br />

be represented more simply by Figure 5.33, where the signals D<br />

d<br />

terms given by Equation (5.12); these are found directly from Figure 5.32.<br />

i Li<br />

<br />

i Li K<br />

D<br />

d s q<br />

D<br />

q s d <br />

E<br />

i and D<br />

i are the decoupling<br />

q<br />

(5.12)<br />

235

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