2019
DOI: 10.1109/tsmc.2019.2897775
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Consensus of One-Sided Lipschitz Multiagents Under Switching Topologies

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Cited by 26 publications
(36 citation statements)
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“…The symbols xi)(tRn, ui)(tRp, and ωi)(tL2q)[0,normal∞ are state vector, control input, and L2 norm‐bounded external disturbance for followers which means that the energy of the disturbance signal ωi)(t is bounded. f)(xi)(t,t represents the non‐linearity that satisfies the following Assumptions 1 and 2 [7–10, 16–18]: Assumption 1 For z,zfalse¯Rn, let the inequality ⟩⟨f)(z,tf)(zfalse¯,t,zzfalse¯ρzz¯22 holds with OSL constant ρdouble-struckR. Assumption 2 [7–10, 16–18] : For z,zfalse¯Rn, suppose that right leftthickmathspace.5em∥∥f)(z,tf)(zfalse¯,t22ε∥∥z…”
Section: System Descriptionmentioning
confidence: 99%
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“…The symbols xi)(tRn, ui)(tRp, and ωi)(tL2q)[0,normal∞ are state vector, control input, and L2 norm‐bounded external disturbance for followers which means that the energy of the disturbance signal ωi)(t is bounded. f)(xi)(t,t represents the non‐linearity that satisfies the following Assumptions 1 and 2 [7–10, 16–18]: Assumption 1 For z,zfalse¯Rn, let the inequality ⟩⟨f)(z,tf)(zfalse¯,t,zzfalse¯ρzz¯22 holds with OSL constant ρdouble-struckR. Assumption 2 [7–10, 16–18] : For z,zfalse¯Rn, suppose that right leftthickmathspace.5em∥∥f)(z,tf)(zfalse¯,t22ε∥∥z…”
Section: System Descriptionmentioning
confidence: 99%
“…For switching communication graphs, the problem of consensus control of OSL agents using observers and by considering intermitted communications has been posed in [17]. This work is extended for addressing the conservatism in OSL non‐linearity handling under switching topologies in [18], but the issue of multiple Lyapunov functions (MLFs) for achieving less conservative controllers is not realised in the study. The MLFs approach is applied for consensus of MASs in [19, 20].…”
Section: Introductionmentioning
confidence: 99%
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“…In practical application, the communication link failures and the establishment of new link lead to frequent changes in the communication topology among agents due to communication equipment faults and disturbances. To name a few, in [22], the consensus tracking problems are considered for one-sided Lipschitz MASs under switching topologies. The consensus tracking is investigated for Lipschitz MASs under switching directed topologies in [23].…”
Section: Introductionmentioning
confidence: 99%