2020
DOI: 10.1016/j.neucom.2020.06.047
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State estimation for discrete-time high-order neural networks with time-varying delays

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Cited by 20 publications
(6 citation statements)
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“…It is pointed out [41] that (0, −µ) and (h, µ) in H 1 are inappropriate due to the fact that it is impossible for the time delay d(t) to achieve the maximum h at the time whenḋ(t) = µ > 0 and the minimum 0 at time wheṅ d(t) = −µ < 0. Thus, for any (d(t),ḋ(t)) ∈ H 2 , for any (d(t),ḋ(t)), if (16)- (19) are satisfied, we have…”
Section: Resultsmentioning
confidence: 99%
“…It is pointed out [41] that (0, −µ) and (h, µ) in H 1 are inappropriate due to the fact that it is impossible for the time delay d(t) to achieve the maximum h at the time whenḋ(t) = µ > 0 and the minimum 0 at time wheṅ d(t) = −µ < 0. Thus, for any (d(t),ḋ(t)) ∈ H 2 , for any (d(t),ḋ(t)), if (16)- (19) are satisfied, we have…”
Section: Resultsmentioning
confidence: 99%
“…Finally, by taking the supremum over 0 ≤ k ≤ d in (25), we get (23). Hence, the discrete-time BAM NNs (1) attains the extended dissipativity performance in the sense of Definition 1.…”
Section: Extended Dissipativity Analysis For Delayed Discrete-time Ba...mentioning
confidence: 94%
“…Moreover, the inequality ( 23) can be proved as in the following two cases: (i) For Σ 4 = 0 and Σ4 = 0, d ∑ s=0 J(s) ≥ 0 holds for all d ≥ 0. Thus we get (23). (ii) For Σ 4 > 0 and Σ4 > 0, Definition 1 yields that Σ 1 = 0, Σ 2 = 0, Σ1 = 0, Σ2 = 0, and J(s) = w T x (s)Σ 3 w x (s) + w T 𝑦 (s) Σ3 w 𝑦 (s) ≥ 0.…”
Section: Extended Dissipativity Analysis For Delayed Discrete-time Ba...mentioning
confidence: 95%
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“…Recently, more and more learners were interested in the problem to estimate the states of NNs [14]- [32]. The state estimation for delayed NNs was introduced in [16]- [19], [21], [29]. Through the available outputs and feasible solutions of some linear matrix inequalities (LMIs), general full-order state observers are designed, which guaranteed GES or global asymptotic stability.…”
Section: Introductionmentioning
confidence: 99%