2019
DOI: 10.1080/00207721.2019.1645915
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Fault detection for discrete spatially interconnected systems with time-delay over finite frequency domains

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Cited by 5 publications
(4 citation statements)
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“…In particular, the time delay under consideration is time‐varying, which is a more realistic condition, rather than constant time‐delay. Secondly, we derive a sufficient delay‐dependent condition in the form of LMI for checking the well‐posedness, exponential stability and contractiveness of the given systems. This result can also be applied to spatially interconnected discrete‐time systems subject to constant time‐delay, that is to say, this result is a generalisation of the result in [11]. Thirdly, based on the stability and performance analysis result for spatially interconnected discrete‐time systems with time‐varying delay, a sufficient condition for guaranteeing the existence of a structure‐preserving reduced‐order system is derived.…”
Section: Introductionmentioning
confidence: 60%
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“…In particular, the time delay under consideration is time‐varying, which is a more realistic condition, rather than constant time‐delay. Secondly, we derive a sufficient delay‐dependent condition in the form of LMI for checking the well‐posedness, exponential stability and contractiveness of the given systems. This result can also be applied to spatially interconnected discrete‐time systems subject to constant time‐delay, that is to say, this result is a generalisation of the result in [11]. Thirdly, based on the stability and performance analysis result for spatially interconnected discrete‐time systems with time‐varying delay, a sufficient condition for guaranteeing the existence of a structure‐preserving reduced‐order system is derived.…”
Section: Introductionmentioning
confidence: 60%
“…Moreover, letting h 2 = h 1 = h, i.e. time‐delay in spatially interconnected discrete‐time delay system is constant, we can see that the well‐posedness and exponential stability analysis for the systems in Theorem 1 reduces to Theorem 3.2 in [11]. Therefore, Theorem 1 can be seen as a generalisation of the corresponding outcome on stability analysis for a spatially interconnected discrete‐time system subject to constant time‐delay in [11].…”
Section: Resultsmentioning
confidence: 99%
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