Event-Triggered L2−L∞ Exponential Consensus of Leader-Follower Multi-Agent Systems
This paper investigates the <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> exponential consensus control problem of leader-follower multi-agent systems based on an event-triggered strategy. It begins...
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Published in | IEEE access Vol. 12; pp. 56422 - 56430 |
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Format | Journal Article |
Language | English |
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2024
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Abstract | This paper investigates the <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> exponential consensus control problem of leader-follower multi-agent systems based on an event-triggered strategy. It begins by establishing an error system and provides a sufficient condition guaranteeing exponential stability of the error system while satisfying the <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> performance index. Subsequently, utilizing the condition, a design method for the <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> controller is presented. Finally, through a numerical example, this paper discusses the relationship between optimal <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> performance index and the maximum sampling period under different topological structures. The effectiveness of the proposed theoretical framework is validated through the numerical example. |
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AbstractList | This paper investigates the <tex-math notation="LaTeX">$\mathcal {L}_{2}-\mathcal {L}_{\infty }$ </tex-math> exponential consensus control problem of leader-follower multi-agent systems based on an event-triggered strategy. It begins by establishing an error system and provides a sufficient condition guaranteeing exponential stability of the error system while satisfying the <tex-math notation="LaTeX">$\mathcal {L}_{2}-\mathcal {L}_{\infty }$ </tex-math> performance index. Subsequently, utilizing the condition, a design method for the <tex-math notation="LaTeX">$\mathcal {L}_{2}-\mathcal {L}_{\infty }$ </tex-math> controller is presented. Finally, through a numerical example, this paper discusses the relationship between optimal <tex-math notation="LaTeX">$\mathcal {L}_{2}-\mathcal {L}_{\infty }$ </tex-math> performance index and the maximum sampling period under different topological structures. The effectiveness of the proposed theoretical framework is validated through the numerical example. This paper investigates the <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> exponential consensus control problem of leader-follower multi-agent systems based on an event-triggered strategy. It begins by establishing an error system and provides a sufficient condition guaranteeing exponential stability of the error system while satisfying the <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> performance index. Subsequently, utilizing the condition, a design method for the <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> controller is presented. Finally, through a numerical example, this paper discusses the relationship between optimal <inline-formula> <tex-math notation="LaTeX">\mathcal {L}_{2}-\mathcal {L}_{\infty } </tex-math></inline-formula> performance index and the maximum sampling period under different topological structures. The effectiveness of the proposed theoretical framework is validated through the numerical example. |
Author | Rong, Li |
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SubjectTerms | Control systems Design methodology event-triggered exponential consensus Leader-follower L₂−L Multi-agent systems Optimization Performance analysis Stability analysis Topology |
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Title | Event-Triggered L2−L∞ Exponential Consensus of Leader-Follower Multi-Agent Systems |
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