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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 />

5.3 Parallel structure <strong>of</strong> <strong>DTC</strong>–<strong>SVM</strong> scheme<br />

Block scheme <strong>of</strong> the control structure is shown in Fig. 5.25. Two PI controllers are used for<br />

regulation torque and flux magnitude loops [11,55].<br />

U DC<br />

Ψ s _ ref<br />

e Ψ<br />

ss<br />

U sx _ ref<br />

s<br />

_ ref<br />

S A<br />

S B<br />

M e _ ref<br />

e M<br />

U sy _ ref<br />

U α<br />

U<br />

s β _ ref<br />

S C<br />

θ Ψs<br />

Ψ<br />

I s<br />

M e<br />

γ<br />

m<br />

Figure 5.25. Parallel structure <strong>of</strong> <strong>DTC</strong>-<strong>SVM</strong> scheme.<br />

In this control scheme the reference stator flux magnitude<br />

Ψ and reference<br />

s _ ref<br />

electromagnetic torque<br />

M are compared <strong>with</strong> estimated values, respectively. The flux and<br />

e_<br />

ref<br />

torque errors eΨ , e are delivered to PI controllers, which generate command value the stator<br />

s<br />

M<br />

voltage components in stator flux coordinates<br />

U , U<br />

_<br />

sx_<br />

ref<br />

sy<br />

ref<br />

. This voltage signals are<br />

transformed to stationary coordinates using the stator flux position angle θ Ψ s<br />

. The reference<br />

stator voltage vector ( U<br />

s α _ ref<br />

, U<br />

s β _<br />

ref<br />

) is delivered to space vector modulator (<strong>SVM</strong>), which<br />

generates the switching signals<br />

S , S , S to control power transistors <strong>of</strong> the inverter.<br />

A<br />

B<br />

C<br />

The presented control strategy is based on simplified stator voltage equations described in<br />

stator flux oriented x-y coordinates (equations 2.27a-b):<br />

U<br />

d<br />

Ψ<br />

s<br />

sx<br />

= Rs Isx<br />

+ (5.37)<br />

dt<br />

U = R I +Ω Ψ = R I + E = k M + E<br />

(5.38)<br />

sy s sy Ψs s s sy sy s e sy<br />

88

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