Distributed Impulsive Coordination of Multi-Agent Systems

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¥35,817
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  • ポイントキャンペーン

Distributed Impulsive Coordination of Multi-Agent Systems

  • 著者名:Zhang, Zhengle/Ma, Tiedong/Cui, Bing
  • 価格 ¥28,333 (本体¥25,758)
  • Springer(2024/11/15発売)
  • 春分の日の三連休!Kinoppy 電子書籍・電子洋書 全点ポイント30倍キャンペーン(~3/22)
  • ポイント 7,710pt (実際に付与されるポイントはご注文内容確認画面でご確認下さい)
  • 言語:ENG
  • ISBN:9789819762613
  • eISBN:9789819762620

ファイル: /

Description

This book investigates the distributed impulsive coordination control of multi-agent systems (MASs), including consensus problem and formation problem. Compared with continuous control, impulsive control as a discontinuous control method only needs information interaction at impulsive instants, which can greatly reduce the transmission cost in the communication process. In practice, MASs are often affected by environmental and hardware conditions, resulting in the application of impulsive control is limited. For example, it is difficult to exert the impulsive control signal accurately at a fixed instant, and it is difficult to control all agents at the same impulsive instant. Moreover, the actual models of MASs often contain some constraints such as unknown parameters, stochastic perturbation, and time delays. In addition, stochastic switching topologies and cyberattacks will limit the communication between agents in MASs, which will greatly affect the coordination control performance. Based on the existing research results, this book considers the above constraints of MASs in practice and studies the key problems of distributed impulsive coordination control for MASs. The book is intended for undergraduate and graduate students who are interested in control system theory, as well as engineers studying MASs.

Table of Contents

1. Introduction.- 2. Distributed Variable Impulsive Consensus of Multi-Agent Systems.- 3. Distributed Asynchronous Impulsive Consensus of Multi-Agent Systems.- 4. Distributed Impulsive Consensus of Delayed Multi-Agent Systems.- 5. Distributed Discontinuous Adaptive Impulsive Consensus of Uncertain Multi-agent Systems.

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