JOURNAL ARTICLE

Distributed synchronization control of multi-agent systems with switching directed communication topologies and unknown nonlinearities

Abstract

This paper studies the distributed adaptive control problem for synchronization of multi-agent systems where the dynamics of the agents are nonlinear, nonidentical, unknown and subject to external disturbances. In our recent work, we solved this problem for general higher order systems under two types of communication topologies, represented, respectively, by a fixed strongly connected directed graph and by a switching connected undirected graph. The common Lyapunov function technique is employed to establish the results. In this paper, we solve the problem for a more general communication topology which is represented by a switching strongly-connected directed graph. We construct a sequence of different Lyapunov functions and use them to establish our results.

Keywords:
Network topology Lyapunov function Strongly connected component Synchronization (alternating current) Consensus Directed graph Computer science Multi-agent system Graph Nonlinear system Topology (electrical circuits) Graph theory Control theory (sociology) Mathematics Control (management) Theoretical computer science Algorithm Computer network Artificial intelligence

Metrics

1
Cited By
0.33
FWCI (Field Weighted Citation Impact)
31
Refs
0.70
Citation Normalized Percentile
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Citation History

Topics

Distributed Control Multi-Agent Systems
Physical Sciences →  Computer Science →  Computer Networks and Communications
Neural Networks Stability and Synchronization
Physical Sciences →  Computer Science →  Computer Networks and Communications
Adaptive Control of Nonlinear Systems
Physical Sciences →  Engineering →  Control and Systems Engineering
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