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 />
The discrete transfer function <strong>of</strong> digital filter for T = 200µ<br />
s and f = 25Hz<br />
can be<br />
calculated as:<br />
0.015466 (z+1)<br />
FΩ ( z)<br />
= (5.94)<br />
(z-0.9691)<br />
Hence, the transfer function speed control loop <strong>with</strong> digital filter:<br />
s<br />
c<br />
G<br />
Ω _ closed<br />
Ωm( z) CΩ( z) DΩ( z) GΩ( z)<br />
( z)<br />
= =<br />
Ω ( z) 1 + C ( z) D ( z) G ( z) F( c)<br />
m_<br />
ref<br />
Ω Ω Ω<br />
(5.95)<br />
And finally<br />
G<br />
=<br />
Ω _ closed<br />
( z)<br />
=<br />
K<br />
( K + K )( z−b)( z−<br />
) aA<br />
pΩ<br />
pΩ iΩ 1<br />
Ωd<br />
KpΩ<br />
+ KiΩ<br />
K<br />
z bz c z z z b K K z aA a z<br />
2<br />
pΩ<br />
( − + )( −1)( −1)( −<br />
1) + (<br />
pΩ +<br />
iΩ)( − )<br />
Ωd<br />
1( + 1)<br />
KpΩ<br />
+ KiΩ<br />
(5.96)<br />
Selecting<br />
K Ω<br />
, K Ω<br />
will influence poles placement <strong>of</strong> closed speed control loop and as<br />
p<br />
i<br />
a consequence also speed step responses can be selected.<br />
In order to select the best value <strong>of</strong> PI speed controller it is recommended to use the<br />
SISO tools from Matlab package to tune the parameter <strong>of</strong> PI speed controller.<br />
The speed response <strong>with</strong> digital filter simulated in SIMULINK is shown in Fig. 5.50<br />
and simulated in SABER in Fig. 5.51 is presented.<br />
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