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Non-Linear Control System and Motor synchronization |
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| Feb6-08, 11:13 AM | #1 |
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Non-Linear Control System and Motor synchronization
Hello,
I am currently trying to design a system that will sychronize two propellor motors, and I must design using the following equation: w'*I + (w^2*r^2*p*S*C_d)/(2) = T_t + T_ss w' = Angular acceleration I = moment of inertia w = angular velocity r = radius of blade p = air density S =Surface Area C_d = Drag coeeficient T_t = transient torque T_ss = Steady state torque The problem is this is a non-linear system, and I do not know how to 'linearize' the system to use general linear control system theory. Any help would be greatly appreciated. Thanks. |
| Feb6-08, 11:19 AM | #2 |
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this is just a shot in the dark, but can you break the problem up into 2 linear models? Will that help at all?
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| Feb6-08, 11:24 AM | #3 |
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what do you mean by two linear models?
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| Feb6-08, 07:31 PM | #4 |
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Non-Linear Control System and Motor synchronization
sorry, probably worded that wrong.
Is there anyway to break the problem up into pieces? Other than that, I don't have much to offer, sorry. |
| Feb7-08, 05:28 PM | #5 |
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For linearization, follow the procedure in http://en.wikipedia.org/wiki/Jacobian
and evaluate at the operating point that you want. It will clear out the nonlinear terms in the Jacobian and give you a linear system at that point in the form of [tex]\dot{x} = Ax + Bu[/tex] |
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