On the consensus tracking investigation for multi-agent systems on time scale via matrix-valued Lyapunov functions
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Publication:1716545
DOI10.1016/j.automatica.2018.08.003zbMath1406.93013OpenAlexW2888847923MaRDI QIDQ1716545
Serhii Babenko, Michael Defoort, Mohamed Djemai, Serge Nicaise
Publication date: 5 February 2019
Published in: Automatica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.automatica.2018.08.003
Nonlinear systems in control theory (93C10) Discrete-time control/observation systems (93C55) Time-scale analysis and singular perturbations in control/observation systems (93C70) Decentralized systems (93A14) Directed graphs (digraphs), tournaments (05C20) Agent technology and artificial intelligence (68T42)
Related Items (13)
Leaderless and leader-following consensus of heterogeneous second-order multi-agent systems on time scales: an asynchronous impulsive approach ⋮ Matrix measures, stability and contraction theory for dynamical systems on time scales ⋮ Time scale observability and constructibility of linear dynamic equations ⋮ Stability analysis of positive switched impulsive systems with delay on time scales ⋮ Prescribed-time bipartite consensus for signed directed networks on time scales ⋮ Distributed leader‐follower consensus for a class of semilinear second‐order multiagent systems using time scale theory ⋮ Stability analysis of switched systems on time scales with all modes unstable ⋮ Results on abstract integro hybrid evolution system with impulses on time scales ⋮ On stability analysis of nonlinear time-delay systems on time scales ⋮ Sufficient conditions for uniform exponential stability and \(h\)-stability of some classes of dynamic equations on arbitrary time scales ⋮ Mean square consensus of double-integrator multi-agent systems under intermittent control: a stochastic time scale approach ⋮ Bounded average consensus for multi-agent systems with switching topologies by event-triggered persistent dwell time control ⋮ Time scale state feedback h-stabilisation of linear systems under Lipschitz-type disturbances
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