Distributed consensus of multi-agent systems with general linear node dynamics and intermittent communications

SUMMARYWithout assuming that the mobile agents can communicate with their neighbors all the time, the consensus problem of multi‐agent systems with general linear node dynamics and a fixed directed topology is investigated. To achieve consensus, a new class of distributed protocols designed based on...

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Published inInternational journal of robust and nonlinear control Vol. 24; no. 16; pp. 2438 - 2457
Main Authors Wen, Guanghui, Duan, Zhisheng, Ren, Wei, Chen, Guanrong
Format Journal Article
LanguageEnglish
Published Bognor Regis Blackwell Publishing Ltd 10.11.2014
Wiley Subscription Services, Inc
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Summary:SUMMARYWithout assuming that the mobile agents can communicate with their neighbors all the time, the consensus problem of multi‐agent systems with general linear node dynamics and a fixed directed topology is investigated. To achieve consensus, a new class of distributed protocols designed based only on the intermittent relative information are presented. By using tools from matrix analysis and switching systems theory, it is theoretically shown that the consensus in multi‐agent systems with a periodic intermittent communication and directed topology containing a spanning tree can be cast into the stability of a set of low‐dimensional switching systems. It is proved that there exists a protocol guaranteeing consensus if each agent is stabilizable and the communication rate is larger than a threshold value. Furthermore, a multi‐step intermittent consensus protocol design procedure is provided. The consensus algorithm is then extended to solve the formation control problem of linear multi‐agent systems with intermittent communication constraints as well as the consensus tracking problem with switching directed topologies. Finally, some numerical simulations are provided to verify the effectiveness of the theoretical results. Copyright © 2013 John Wiley & Sons, Ltd.
Bibliography:ark:/67375/WNG-CTTZWM05-5
ArticleID:RNC3001
istex:08632DB303488A51C161C12CFD6FE18C527F0835
Current affiliation: Department of Mathematics, Southeast University, Nanjing 210096, China.
ObjectType-Article-1
SourceType-Scholarly Journals-1
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ISSN:1049-8923
1099-1239
DOI:10.1002/rnc.3001