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Space Vector Modulated – Direct Torque Controlled (DTC – SVM ...

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3. <strong>Vector</strong> Control Methods of Induction Motor<br />

dΨ<br />

dt<br />

r<br />

L<br />

R<br />

R<br />

M r<br />

r<br />

= I<br />

sd<br />

− Ψ<br />

r<br />

(3.6)<br />

Lr<br />

Lr<br />

The motor torque can by expressed by rotor flux magnitude<br />

component I<br />

sq<br />

as follows:<br />

Ψ<br />

r<br />

and stator current<br />

M<br />

e<br />

m<br />

L<br />

s M<br />

= pb<br />

Ψ<br />

rIsq<br />

(3.7)<br />

2 Lr<br />

Equations (3.6) and (3.7) are used to construct a block diagram of the induction<br />

motor in<br />

d − q coordinate system, which is presented in Fig. 3.2.<br />

R<br />

L<br />

r<br />

r<br />

I sd<br />

LM<br />

R<br />

L<br />

r<br />

r<br />

∫<br />

Ψ r<br />

M e<br />

I sq<br />

p<br />

b<br />

ms<br />

2<br />

L<br />

L<br />

M<br />

r<br />

M e<br />

1<br />

J<br />

∫<br />

Ω m<br />

M L<br />

Fig. 3.2. Block diagram of induction motor in<br />

d − q coordinate system<br />

The main feature of the field oriented control (FOC) method is the coordinate<br />

transformation. The current vector is measured in stationary coordinate<br />

α − β .<br />

Therefore, current components<br />

I , I<br />

β<br />

must be transformed to the rotating system<br />

sα<br />

s<br />

d − q . Similarly, the reference stator voltage vector components U<br />

s α c<br />

,<br />

U<br />

s β c<br />

, must be<br />

transformed from the system<br />

d − q to α − β . These transformations requires a rotor<br />

flux angle γ sr<br />

. Depending on calculations of this angle two different kind of field<br />

oriented control methods maybe considered. Those are <strong>Direct</strong> Field Oriented Control<br />

(DFOC) and Indirect Field Oriented Control (IFOC) methods.<br />

42

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