2021
DOI: 10.1016/j.neucom.2020.09.074
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An event-triggered recursive state estimation approach for time-varying nonlinear complex networks with quantization effects

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Cited by 33 publications
(17 citation statements)
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“…, pre-and post-multiplying Equation (52) with L i , then Equation ( 44) with w = 1 can be obtained based on Schur complement, the inequality Equation ( 44) with w = 2 can also be derived by following the same process, which imply that Equation ( 44) is equivalent to Equation (21) given in Theorem 1.…”
Section: Theorem 2 For Given Scalars đ›Œmentioning
confidence: 99%
“…, pre-and post-multiplying Equation (52) with L i , then Equation ( 44) with w = 1 can be obtained based on Schur complement, the inequality Equation ( 44) with w = 2 can also be derived by following the same process, which imply that Equation ( 44) is equivalent to Equation (21) given in Theorem 1.…”
Section: Theorem 2 For Given Scalars đ›Œmentioning
confidence: 99%
“…In the analysis of complex networks, both the dynamics of individual nodes and the coupling configuration between different nodes should be simultaneously taken into account. Until now, much research attention has been devoted to the synchronization [6], [42] and state estimation [12], [36] problems of complex networks. The FD problem for complex networks has mostly been investigated in the robust framework [21], [32], [46], [49] where the worst-case performance of the disturbance attenuation has been considered.…”
Section: Introductionmentioning
confidence: 99%
“…In previous work, 28 a distributed EKF problem has been studied for discrete-time nonlinear systems with multiple fading measurements and event-triggered communication scheme in both sensor-to-estimator and estimator-to-estimator channels. In previous work, 29 they have studied a scalable robust EKF for a class of discrete time-varying nonlinear complex networks with quantization effects and event-triggered communication. Recently, an event-triggered recursive distributed state estimation problem has been proposed for discrete time-varying nonlinear systems over sensor networks with time-varying topologies.…”
Section: Introductionmentioning
confidence: 99%