2022
DOI: 10.1016/j.jfranklin.2021.11.030
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Impulsive average-consensus of multi-agent systems with time-delays

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Cited by 11 publications
(6 citation statements)
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“…Hence, the Laplacian matrices Lufalse(tfalse),u=1,3$$ {L}_u(t),u=1,3 $$ satisfy suptfalse[t0,false)Lufalse(tfalse)lu<$$ {\sup}_{t\in \left[{t}_0,\infty \right)}\left\Vert {L}_u(t)\right\Vert \triangleq {l}_u<\infty $$. Remark Assumption 1 means the connection strengths among the agents are finite, which meets the requirements of the actual environment 15,17,40 . false(tk,tk+1false]$$ \left({t}_k,{t}_{k+1}\right] $$ is divided into three different time intervals in which the control methods are different.…”
Section: Problem Statementmentioning
confidence: 99%
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“…Hence, the Laplacian matrices Lufalse(tfalse),u=1,3$$ {L}_u(t),u=1,3 $$ satisfy suptfalse[t0,false)Lufalse(tfalse)lu<$$ {\sup}_{t\in \left[{t}_0,\infty \right)}\left\Vert {L}_u(t)\right\Vert \triangleq {l}_u<\infty $$. Remark Assumption 1 means the connection strengths among the agents are finite, which meets the requirements of the actual environment 15,17,40 . false(tk,tk+1false]$$ \left({t}_k,{t}_{k+1}\right] $$ is divided into three different time intervals in which the control methods are different.…”
Section: Problem Statementmentioning
confidence: 99%
“…16 The results about the consensus of MASs with delayed impulses were explored. 17 In the above works the occurrence time of impulses is usually assumed to be fixed or calculated. However, in practical applications random or uncertain factors may cause the error between the actual impulsive instant and the expected ones.…”
Section: Introductionmentioning
confidence: 99%
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“…For example, consensus with input and communication delays is achieved by a Lyapunov-Krasovskii functional with sufficient conditions in terms of input-delay-dependent LMIs in Jiang et al [23], where the communication topology is assumed to be fixed. The average consensus of linear multiagent with time delay is solved by time-varying Lyapunov method in Wei et al [24], in where the model of agents considered is first order and homogeneous. As point out in Zhou [25], such a controller is incapable of stabilizing systems with arbitrarily large delays due to the infinite-dimensionality nature of the closed-loop systems it results in.…”
Section: Introductionmentioning
confidence: 99%