2013•Society of Instrument and Control Engineers of JapanRequires access

Finite-time leader-following consensus for an integrator-type nonlinear multi-agent systems

Chuanrui Wang, Haibo Ji

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Abstract

This paper deals with the finite-time leader-following consensus problem for a class of multi-agent systems with nonlinear dynamics and undirected communication topology. A distributed adaptive nonlinear control law is proposed based on the relative state information between neighboring agents, which solves the finite-time leader-following consensus problem. Compared with some existing results in the literature, we do not put any any intrinsic restrictions (such as Lipschitz or Lipschitz-like conditions) on nonlinear functions and the adaptive consensus protocol is in a distributed fashion. A numerical example is given to verify the theoretical analysis.

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What this paper is about

This paper deals with the finite-time leader-following consensus problem for a class of multi-agent systems with nonlinear dynamics and undirected communication topology. A distributed adaptive nonlinear control law is proposed based on the relative state information between neighboring agents, which solves the finite-time leader-following consensus problem. Compared with some existing results in the literature, we do not put any any intrinsic restrictions (such as Lipschitz or Lipschitz-like conditions) on nonlinear functions and the adaptive consensus protocol is in a distributed fashion. A numerical example is given to verify the theoretical analysis.

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Available abstract

This paper deals with the finite-time leader-following consensus problem for a class of multi-agent systems with nonlinear dynamics and undirected communication topology. A distributed adaptive nonlinear control law is proposed based on the relative state information between neighboring agents, which solves the finite-time leader-following consensus problem. Compared with some existing results in the literature, we do not put any any intrinsic restrictions (such as Lipschitz or Lipschitz-like conditions) on nonlinear functions and the adaptive consensus protocol is in a distributed fashion. A numerical example is given to verify the theoretical analysis.

Key concepts: Consensus, Nonlinear system, Multi-agent system, Lipschitz continuity, Integrator, Uniform consensus, Computer science, Control theory (sociology)

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