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Proof of common sense when maths is lacking concept |
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| Nov20-12, 03:15 PM | #52 |
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Proof of common sense when maths is lacking concept
milesyoung,
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| Nov20-12, 03:23 PM | #53 |
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How else would you explain an increasing opposing voltage in a DC motor? For a constant current the inductive voltage drop associated with the self-inductance is clearly not present. |
| Nov20-12, 05:08 PM | #54 |
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milesyoung,
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| Nov20-12, 05:30 PM | #55 |
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Edit: Ah sorry I completely missed the "Permanent magnet DC motor" part. In that case I'm referring to the part of the rotor windings on the stator side of the brushes (which sees no alternating current). |
| Nov20-12, 05:47 PM | #56 |
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If you want a stator winding then, as this passes DC (series or shunt connection) will that affect or produce any 'back EMF'? I don't think so. The load on the motor is what limits the speed of the motor and that governs the difference between supply voltage and back EMF, which determines the current that can flow through the resistance of the rotor. The resistance that the supply 'sees' would be supply volts / rotor current. For a series wound motor, the field current will drop as the speed builds so the speed regulation is not so good. |
| Nov20-12, 06:08 PM | #57 |
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You're absolutely right, consider the simple DC-motor model which probably needs no introduction:
http://www.library.cmu.edu/ctms/ctms...r/motorsim.htm Let the motor be loaded so the rotor has a constant angular velocity and let the current in the circuit be constant in magnitude. Would you say the back-EMF in this case has anything to do with the self-inductance L? |
| Nov20-12, 06:32 PM | #58 |
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If you were to increase the supply volts, the current would increase significantly until the revs built up, a reducing the current to slightly more than before. That looks, to me, mighty like a big parallel capacitor, relating to the MI of rotor and load.
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| Nov20-12, 06:55 PM | #59 |
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I'm not quite sure what you mean. I can't see how you could argue that the induced voltage from flux cutting the rotor windings could be attributed to self-inductance.
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| Nov20-12, 10:11 PM | #60 |
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THOUGH it would take ages to even get to (1) if you didn't have a computer to aid in expanding and simplifying the fraction, wouldn't it? Also, I dont quite see where H came from when you introduced it. Thanks |
| Nov21-12, 12:07 AM | #61 |
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TB1,
Ratch |
| Nov21-12, 04:05 AM | #62 |
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| current, electric, model, power factor, resitance |
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