Problem. Consider the standard feedback control system with the plant
05] and define
- Find an uncertainty weight in the form
such that |Wa(j)| > |(j)| for all , and |Wa(j)| is as small as possible for each .
- Now consider the class of uncertain plants
P = {P = P + : P has one pole in C+ , |(j)| < |Wa(j)| }
and find the allowable interval for > 0 so that the controller
is robustly stabilizing (C,P), for all P P.
- Now pick a value of in the interval determined above and verify that the feedback system formed by the controller C and the plant is stable.
- Let = 10; determine if there exists values in the interval determined in part (ii), satisfying the robust performance condition
where S = (1 + PC)1.
What is the smallest value of r > 0 such that there exists a feasible satisfying the robust performance condition? Find the corresponding optimal value of .

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