Abstract
In this paper we consider an L 2 control problem with an L ∞ norm on the closed-loop impulse response. To do this we first construct an upper bound for the L ∞ norm of the impulse response of the dosed-loop system. To perform controller synthesis, we then modify the standard LQG cost functional by including an additional penalty term that weights the L ∞ norm of the impulse response of the closed-loop system. A numerical example is given to illustrate the improved L ∞ response of the closed-loop system.
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