2020
DOI: 10.1016/j.automatica.2020.108998
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Adaptive attack-free protocol for consensus tracking with pure relative output information

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Cited by 75 publications
(48 citation statements)
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“…Proposition 1. For system (1) with matrix ℒ , Laplacian matrix (t), positive diagonal matrix Γx = diag(Γx i,k ) ∈ R np×np , and diagonal matrix…”
Section: Assumption 3 the Fault Factormentioning
confidence: 99%
See 1 more Smart Citation
“…Proposition 1. For system (1) with matrix ℒ , Laplacian matrix (t), positive diagonal matrix Γx = diag(Γx i,k ) ∈ R np×np , and diagonal matrix…”
Section: Assumption 3 the Fault Factormentioning
confidence: 99%
“…Theorem 1. Based on MJNs, that is, the switching digraph (t) governed by the Markov process Λ t , if Assumptions 1-3 hold, the asymptotic consensus of systems (1) proposed in Definition 1, that is, ||x i (∞) − x j (∞) || = 0, ||̇x i (∞)|| = 0, can be fulfilled via the quantized FTC algorithm structured in Table 1.…”
Section: End Formentioning
confidence: 99%
“…As mentioned in [38]- [40], in typical situations, a single node of the MAS may lack absolute state observation and only be capable of measuring relative values against its neighboring nodes. Furthermore, according to [41], the transmission of absolute information requires communication channels, which may suffer from potential network attacks. In [42]- [44], it was assumed that each agent was equipped with sensors for relative output measurements.…”
Section: Introductionmentioning
confidence: 99%
“…However, in those works, all consensus tracking controllers require an accurate knowledge of desired input. To solve the problem with unknown leader's control input, the sliding model control approach is used to design the distributed discontinuous control law which solves the consensus tracking in Reference 12, and the adaptive consensus tracking controller has been designed by proposing an intuitive and easily applied nonlinear function in References 13,14. By constructing multiple Lyapunov function, 15 the consensus tracking problem is perfectly solved with directed switching topologies and nonautonomous leader dynamics.…”
mentioning
confidence: 99%
“…The rotation matrix-based attitude tracking control law is first developed for rigid body's kinematics. Regarding the unknown desired angular velocity, we extend the idea of unknown input on Euclidean space 13,14 to design angular velocity input with only relative attitude measurement on rotation matrix SO (3). Compared with the existing attitude control laws which require the knowledge of desired angular velocity and its time derivative, the proposed angular velocity input only involves relative attitude measurements, which facilitate its applications in noncooperative scenarios.…”
mentioning
confidence: 99%