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Second-Order Consensus for Heterogeneous Nonlinear Multi-agent Systems with Actuator Faults

机译:具有执行器故障的异构非线性多剂系统的二阶共识

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In this paper, the consensus problem of heterogenous nonlinear multi-agent systems containing actuator faults is settled. The communication topology of the MAS is assumed to be a strongly connected digraph. A concept about the generalized algebraic connectivity is applied to illustrate the systems’ ability to achieve second-order consensus. On the basis of matrix theory, algebraic graph theory and Lyapunov stability criterion, sufficient conditions for fault-tolerant consensus of heterogeneous nonlinear multi-agent systems suffering from actuator faults are obtained. Ultimately, simple numerical simulation experiments are performed to prove the theoretical results.
机译:本文稳定了含有致动器故障的异构非线性多剂系统的共识问题。假设MA的通信拓扑是强烈连接的数字。关于广义代数连接的概念应用于说明系统实现二阶共识的能力。基于矩阵理论,获得代数图理论和Lyapunov稳定性标准,获得了患有致动器故障的异构非线性多剂体系的容错共识的充分条件。最终,进行简单的数值模拟实验以证明理论结果。

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