Event-triggered stochastic consensus of multiagent systems over random antagonistic network in a compound noisy environment

IF 3.7 2区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS
Jinxin Shang , Yingxue Du , Zhi Liu , Ancai Zhang , Yan Zhang , Tianwei Zhou
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引用次数: 0

Abstract

This article investigates an event-triggered strategy to deal with the bipartite consensus issue for stochastic multiagent systems (SMASs) in a communication noisy environment. The communication network can be modeled by a random signed graph and the communication noise is compound noises (additive noise and multiplicative noise). The stochastic event-triggered bipartite consensus control protocol for SMASs with compound noises is presented by the stochastic approximation (SA) method. Due to the control gain is time-varying and agent-dependent, the implementation of event-triggered control protocol may cause out-sync of the control gain. Meanwhile, the coexistence of stochastic antagonistic information and compound noises causes it hard to turn the noises term into an error equation, which leads to the fact that the traditional error transition method is invalid for our underlying system. To deal with these challenges, the state’s boundedness for each agent is first constructed by the Lyapunov method, and then the event-triggered bipartite consensus can be demonstrated via a new semi-decomposition technique. Finally, the effectiveness of the proposed SA controller is verified by two examples.

复合噪声环境中随机拮抗网络上多代理系统的事件触发随机共识
本文研究了一种事件触发策略,用于处理通信噪声环境下随机多代理系统(SMAS)的两端共识问题。通信网络可以用随机符号图建模,通信噪声是复合噪声(加噪声和乘噪声)。本文采用随机逼近(SA)方法,提出了具有复合噪声的 SMAS 的随机事件触发双方位共识控制协议。由于控制增益是时变型的,且与代理相关,事件触发控制协议的实施可能会导致控制增益不同步。同时,随机拮抗信息和复合噪声的共存导致噪声项很难转化为误差方程,从而导致传统的误差转换方法对我们的底层系统无效。为了应对这些挑战,我们首先用 Lyapunov 方法构建了每个代理的状态有界性,然后通过一种新的半分解技术证明了事件触发的两方共识。最后,通过两个实例验证了所提出的 SA 控制器的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Nonlinear Analysis-Hybrid Systems
Nonlinear Analysis-Hybrid Systems AUTOMATION & CONTROL SYSTEMS-MATHEMATICS, APPLIED
CiteScore
8.30
自引率
9.50%
发文量
65
审稿时长
>12 weeks
期刊介绍: Nonlinear Analysis: Hybrid Systems welcomes all important research and expository papers in any discipline. Papers that are principally concerned with the theory of hybrid systems should contain significant results indicating relevant applications. Papers that emphasize applications should consist of important real world models and illuminating techniques. Papers that interrelate various aspects of hybrid systems will be most welcome.
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