Event-Triggered Distributed Sliding Mode Control of Fractional-Order Nonlinear Multi-Agent Systems

被引:3
|
作者
Jin, Yi [1 ]
Xu, Yan [2 ]
Liu, Gang [1 ]
Jin, Zhenghong [3 ,4 ]
Li, Huanhuan [3 ]
机构
[1] Henan Inst Technol, Xinxiang 453003, Peoples R China
[2] Commun Univ China, Sch Comp Sci & Cybersecur, Beijing 100024, Peoples R China
[3] Northeastern Univ, State Key Lab Synthet Automat Proc Ind, Shenyang 110819, Peoples R China
[4] Nanyang Technol Univ, Sch Elect & Elect Engn, Singapore 639798, Singapore
来源
SYMMETRY-BASEL | 2023年 / 15卷 / 06期
关键词
distributed control; fractional-order multi-agent systems; dynamic event-triggered scheme; distributed sliding mode control; ADAPTIVE COOPERATIVE TRACKING; LEADER-FOLLOWING CONSENSUS; CONTAINMENT CONTROL; STABILITY; DESIGN;
D O I
10.3390/sym15061247
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
In this study, the state consensus problem is investigated for a class of nonlinear fractional-order multi-agent systems (FOMASs) by using a dynamics event-triggered sliding mode control approach. The main objective is to steer all agents to some bounded position based on their own information and the information of neighbor agent. Different from the existing results, both asymptotic consensus problem and Zeno-free behavior are ensured simultaneously. To reach this objective, a novel event-triggered sliding mode control approach is proposed, composed of distributed dynamic event-triggered schemes, event-triggered sliding mode controllers, and auxiliary switching functions. Moreover, to implement the distributed control scheme, the fractional-order adaptive law is also developed to tuning the coupling weight, which is addressed in distributed protocol. With the improved distributed control scheme, all signals in the fractional-order closed-loop systems are guaranteed to be consensus and bounded, and a novel approach is developed to avoid the Zeno behavior. Finally, the availability and the effectiveness of the above-mentioned approach are demonstrated by means of a numerical example.
引用
收藏
页数:19
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