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Completely Distributed Secure Consensus for Multiagent Systems With a General Directed Graph Under Interaction Link Attacks
This article investigates completely distributed secure consensus control (SCC) of high-order linear and Lipschitz nonlinear multiagent systems (MASs) in the presence of interaction link attacks, respectively, where the design criteria are independent of the interaction topology and the parameters o...
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Published in: | IEEE systems journal 2024-06, Vol.18 (2), p.1380-1391 |
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creator | Zhao, Miao Xi, Jianxiang Le Wang Xia, Kehan Zheng, Yuanshi |
description | This article investigates completely distributed secure consensus control (SCC) of high-order linear and Lipschitz nonlinear multiagent systems (MASs) in the presence of interaction link attacks, respectively, where the design criteria are independent of the interaction topology and the parameters of interaction link attacks. An estimator-based adaptive SCC protocol is proposed to realize SCC, where coupling weights of the virtual distributed reference state estimator (VDRSE) are adaptively adjusted to eliminate the impacts of interaction link attacks. Then, the leader-follower and leaderless structures are unified into a general directed graph framework by decomposing the Laplacian matrix in terms of the root node and nonroot node, and sufficient conditions for VDRSEs achieving reference state consensus and high-order linear MASs achieving SCC are given, respectively. Moreover, main results of high-order linear MASs are extended to Lipschitz nonlinear MASs. Finally, two numerical examples are presented in order to validate the theoretical results. |
doi_str_mv | 10.1109/JSYST.2024.3381914 |
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An estimator-based adaptive SCC protocol is proposed to realize SCC, where coupling weights of the virtual distributed reference state estimator (VDRSE) are adaptively adjusted to eliminate the impacts of interaction link attacks. Then, the leader-follower and leaderless structures are unified into a general directed graph framework by decomposing the Laplacian matrix in terms of the root node and nonroot node, and sufficient conditions for VDRSEs achieving reference state consensus and high-order linear MASs achieving SCC are given, respectively. Moreover, main results of high-order linear MASs are extended to Lipschitz nonlinear MASs. 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subjects | Completely distributed manner Completeness Consensus control Couplings Design criteria Directed graphs Graph theory interaction link attacks Laplace equations Lipschitz nonlinearity Matrix decomposition Multi-agent systems Multiagent systems Nonlinear systems Protocols secure consensus control (SCC) State estimation Topology |
title | Completely Distributed Secure Consensus for Multiagent Systems With a General Directed Graph Under Interaction Link Attacks |
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