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When these LMIs are feasible, the desired robust controller is given.
By doing so, we can also confer to the system additional desired robust features such as for instance the constant false-alarm rate property.
Then a set of delay-dependent sufficient conditions for the existence of desired robust H∞ filters is expressed in terms of linear matrix inequalities.
Novel delay-range-dependent sufficient conditions are proposed to guarantee the existence of the desired robust exponential filter, which are derived in terms of linear matrix inequalities (LMIs).
According to the performance analysis, the desired robust reliable H∞ controller is designed in terms of a matrix inequality which can be solved by available software.
We derive the conditions for the existence of the desired robust H∞ observers, and then characterize the analytical expression of these observers in terms of some free parameters.
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More precisely, when these LMIs are feasible, an expression of a desired static robust control will be determined.
In the proposed method, for achieving the desired level of robust performance, exact tuning of membership functions is very important.
In the proposed method, optimal tuning of controller parameters is very important to achieve the desired level of robust performance.
In addition, to maintain the desired performance, a robust fault estimation observer was designed in [14] based on piecewise Lyapunov functions.
The first phase guarantees a robust desired structure, and the second allows the desired structure to be reachable from any initial particle distribution in the physical domain.
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