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International Journal of Control, Vol. 82, No. 12. (28 October 2009), pp. 2335-2346, doi:10.1080/00207170903049775 Key: citeulike:11877557
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In this article, finite impulse response (FIR) control is addressed for H∞ output feedback stabilisation of linear systems. The problem we deal with is the construction of an output feedback controller with a certain FIR structure such that the resulting closed-loop system is asymptotically stable and a prescribed H∞ norm bound constraint is guaranteed. Some solvability conditions are suggested in this article. Sufficient conditions are derived to obtain a suboptimal solution of the H∞ FIR control problem via convex optimisation. Also, an equivalent condition for the existence of H ∞ FIR control is presented in the set of linear matrix inequalities (LMIs) and a reciprocal matrices equality constraint. An effective computational algorithm involving LMIs is suggested to solve a concave minimisation problem characterising a local optimal solution of the H ∞ FIR control problem. Numerical examples demonstrate the validity of the proposed H∞ FIR control and the numerical efficiency of the proposed algorithm for FIR control.
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