Recently, several methods of synthesis for decoupled control by state feedback or output feedback have been developed by Falb, Wolovich, Gilbert, Pearson and others. Concering these methods, it can be pointed out that although much stress is laid on treating the problem of decoupling controlled objects, relatively little attention is given to the other problems such as those of compensation which are equally important in automatic control systems.
In this paper, we tried to treat these relevant problems simultaneously and derived a new synthesis method of decoupled control systems. By using this method, we can get a decoupled control system in which each decoupled subsystem has the following properties at the same time:
(1) No steady state error exists for both the arbitrary reference inputs and the disturbances. Here these inputs and disturbances, are assumed to be of the type described, by a p-th order polynomial of time at
t≥0 and to be zero at
t<0.
(2) Property (1) remains unchanged in spite of the change of parameters in the controlled objects.
(3) Every pole of the system can be set equal to arbitrarily designated real or conjugate complex numbers by adjusting the free parameters.
(4) The order of Pearson's dynamic compensator is
L. Then the zeros of (
L+1), which is derived by adding the dynamic compensator, can be set equal to arbitrarily designated real or conjugate complex numbers.
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