Is it possible for the state variables to regulate to a set point instead of the output?
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Given the state variables being measurable (no need for an observer), instead of the output tracking the setpoint, can we make the state variables track the setpoint instead? If it can't track the setpoint at steady state, can it be close enough to the setpoint? What is the control structure that best suits this scenario?
Will appreciate your answer on this.
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  Birdman
      
      
 2017-11-10
        Consider the following state space representation:
x_dot=Ax+Bu;%x_dot is the derivative of x wrt time.
If we take the Laplace transform of this expression, we will obtain
X(s)      B
____  =  ____
U(s)     sI-A
Taking into consideration that this is a transfer function, where U(s) is input and X(s) is output, you can imagine the state variables as an output and make it track a reference signal. It can track the reference without steady state if you include an integrator in controller between reference and system. Therefore, it is possible to make state variables track a reference signal. Just by rewriting the expressions, you can obtain the necessary transfer functions. Hope this helps.
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