Understanding the motor equation
Understanding the motor equation
(OP)
Hello,
I was going through a technical paper for understanding the PMSM modeling, in that the author has given below equation
http://files.engineering.com/getfile.aspx?folder=f...
where P is a differential operator and Wr is rotor speed in rad/sec, Eo is voltage of BEMF
My doubt is the Eo is zero in the Vd voltage equation where I think the rotor flux is hi and the winding facing will experience more BEMF. so BEMF has to be max but as per eq it is zero
Can any one pl help me..
Thanks
Sundaram





RE: Understanding the motor equation
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RE: Understanding the motor equation
If you consider the transient behaviour, which I think is the scenario you're imagining, then yes, the d-axis component will be non-zero. You can find studies of this much more complex model in textbooks.
RE: Understanding the motor equation
coming to the point, yes you are right, the equations is representing the steady state operation where the stator current vector is in phase with rotor Q axis, but still my doubt is, so the q axis stator voltage vector is pointing on the magnetic neutral axis where the field is zero so df/dt is zero => I think BEMF is zero in the q axis stator eq...
can you pl help me further
One thing I'm not questing the author, I'm trying get clarity where my thought process is going wrong...
thanks...
RE: Understanding the motor equation
RE: Understanding the motor equation
The back EMF is the "cost" to the electrical system of producing mechanical power through generated torque. Only the q-axis current produces torque. This is necessitated to make conservation of energy work out.
Consider the torque equation T = Kt * Iq
Now consider the back EMF equation E = Ke * wr
Kt and Ke are the same thing really. In consistent units like SI, they have the same numerical value. Combining the equations, we see that mechanical power T * wr equal electrical power E * Iq.
The equation you cite is not really correct in that it has the back EMF as a constant. The last vector should be [0 Ke] and multiplied by wr.
Curt Wilson
Delta Tau Data Systems