2001
DOI: 10.1109/78.934139
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Robust ℋ/sub ∞/ filtering for uncertain discrete-time state-delayed systems

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Cited by 188 publications
(108 citation statements)
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“…In particular, the H ∞ filtering problem has been thoroughly studied for various time-delay systems, see e.g. [9,14,18,25,[27][28][29] for some recent papers. However, the aforementioned results are only concerned with one-dimensional (1-D) time-delay systems.…”
Section: Introductionmentioning
confidence: 99%
“…In particular, the H ∞ filtering problem has been thoroughly studied for various time-delay systems, see e.g. [9,14,18,25,[27][28][29] for some recent papers. However, the aforementioned results are only concerned with one-dimensional (1-D) time-delay systems.…”
Section: Introductionmentioning
confidence: 99%
“…. , r ) (defined in (19)), as established in the LMI constraints proposed in (18), it follows thatẽ(k) T κẽ(k) ≺ 0. Thus, according to the inequality (36), the H ∞ performance as well as the asymptotic stability in (30) is also guaranteed.…”
Section: Stability Conditions and H ∞ Performancementioning
confidence: 99%
“…Quadratic matrix inequalities are adopted in the analysis and design of the filter. Note that robust filtering approaches in [60][61][62] have a common presumption that the original system is stable, which may to some extent limit the application scope of the results obtained. As an extension to [59], a robust H ∞ filter has been proposed in [63] to deal with time-varying delay and polytopic type uncertainties using a more efficient BRL.…”
Section: Treatments Of Network-induced Phenomenamentioning
confidence: 99%
“…In [59], a less conservative bounded real lemma (BRL) has been employed in the filter design for systems with known state delay to achieve a smaller overdesign. A robust H ∞ filtering approach has been proposed in [60] for a type of uncertain discrete time-delay systems whose parameter matrices are assumed to belong to a convex bounded polytope. Similarly, the filtering method proposed in [61] also addresses parameter uncertainty and time delay, but in this case continuous-time systems are considered and the delay is assumed to be unknown (only the upper bound is available).…”
Section: Treatments Of Network-induced Phenomenamentioning
confidence: 99%