Riccati方程
代数Riccati方程
非线性系统
多智能体系统
控制理论(社会学)
参数化复杂度
先验与后验
参数统计
共识
有界函数
计算机科学
李雅普诺夫函数
代数图论
数学
代数连通性
数学优化
图形
算法
控制(管理)
微分方程
理论计算机科学
人工智能
拉普拉斯矩阵
物理
认识论
统计
数学分析
哲学
量子力学
作者
Qingling Wang,Changyin Sun,Xin Xin
摘要
Summary The problem of robust global consensus tracking of linear multiagent systems with input saturation and input‐additive uncertainties is investigated in this paper. By using the parametric Lyapunov equation approach and an existing dynamic gain scheduling technique, a new distributed nonlinear‐gain scheduling consensus‐trackining algorithm is developed to solve this problem. Under the assumption that each agent is asymptotically null controllable with bounded control, it is shown that the robust global consensus tracking can be achieved under the undirected graph provided that its generated graph contains a directed spanning tree. Compared with the existing algebraic Riccati equation approach, which requires the online solution of a parameterized algebraic Riccati equation, all the parameters in the proposed nonlinear algorithm are offline determined a priori . Finally, numerical examples are provided to validate the theoretical results. Copyright © 2016 John Wiley & Sons, Ltd.
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