非周期图
控制理论(社会学)
区间(图论)
外稃(植物学)
同步(交流)
间歇控制
数学
上下界
计算机科学
李雅普诺夫函数
功能(生物学)
控制(管理)
拓扑(电路)
人工智能
生态学
数学分析
物理
禾本科
组合数学
控制工程
非线性系统
量子力学
进化生物学
工程类
生物
作者
Lingzhong Zhang,Jianquan Lu,Fengyi Liu,Jungang Lou
标识
DOI:10.1016/j.inffus.2023.101897
摘要
In this paper, aperiodic intermittent control (AIC) is presented for the fixed-time synchronization of delayed dynamic networks. To overcome the difficulty that the AIC strategy cannot solve the fixed-time synchronization of delayed dynamic networks directly, the concept of anaverage intermittent control interval is proposed. Based on this average concept and by constructing an auxiliary function, a new lemma is given, which is used to study the fixed-time synchronization of dynamic networks. The upper/lower bound restrictions on each control width for AIC input are relaxed using average intermittent control. A novel Lyapunov function is proposed, and flexible criteria are established for finite-time/exponential synchronization of general dynamic networks using the average intermittent control strategy. The relationship between the average control interval and intermittent interval with afixed-time is given. Finally, typical networks are used to show the validity of our AIC approach.
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