Direct Torque Control with Space Vector Modulation (DTC-SVM) of ...
Direct Torque Control with Space Vector Modulation (DTC-SVM) of ...
Direct Torque Control with Space Vector Modulation (DTC-SVM) of ...
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<strong>Direct</strong> <strong>Torque</strong> <strong>Control</strong> <strong>with</strong> <strong>Space</strong> <strong>Vector</strong> <strong>Modulation</strong><br />
K<br />
pΨ<br />
C<br />
A<br />
Ψd<br />
Ψd<br />
= = (5.19)<br />
Ψd<br />
C<br />
T<br />
s<br />
For example let us assume that sampling time in digital flux control loop is equal T = 200µ<br />
s.<br />
The gain <strong>of</strong> P controller is:<br />
s<br />
K<br />
pΨ<br />
0.2688 0.2688<br />
= = = 1344<br />
(5.20)<br />
A 0.0002<br />
Ψd<br />
In digital control when the sampling time changes the parameters <strong>of</strong> digitalized plant control<br />
A Ψ d<br />
will also change. Therefore, to keep closed loop transfer function as close as possible to<br />
G<br />
C<br />
0.2688<br />
( z)<br />
= =<br />
, the gain <strong>of</strong> P flux controller should also be<br />
z − z+ C z −z+ 0.2688<br />
Ψd<br />
Ψ _ closed<br />
2 2<br />
Ψd<br />
changed (see Table 5.1.).<br />
Keeping constant transfer function GΨ _ closed<br />
( z)<br />
the flux step response for different sampling<br />
times<br />
T<br />
s<br />
= 50µ s , 100µ s , 200µ s , 400µ s , which correspond to switching frequency f s<br />
=<br />
20kHz, 10kHz, 5kHz, 2.5kHz are presented in Fig. 5.11.<br />
Figure 5.11. Flux tracking performance for different sampling times T<br />
s<br />
= 50µ s (blue line -1), 100µ<br />
s<br />
(green line -2), 200µ s (red line -3), 400µ s (light blue line -4).<br />
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