Quantization-based distributed design strategy for adaptive consensus tracking of asynchronously switched nonlinear multiagent systems

IF 3.7 2区 计算机科学 Q2 AUTOMATION & CONTROL SYSTEMS Nonlinear Analysis-Hybrid Systems Pub Date : 2024-03-14 DOI:10.1016/j.nahs.2024.101488
Seok Gyu Jang, Sung Jin Yoo
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Abstract

We propose a quantization-based distributed consensus tracking design to resolve the unknown control direction problem of uncertain switched nonlinear multiagent systems under a fully quantized environment. All feedback and communication signals for the local control design are quantized and the control coefficient functions and directions of agents are unknown. Differing from the previous literature results, the primary contribution of this work is to present a quantization-based distributed design solution to the unknown control direction problem of asynchronously switched agents in the consensus tracking field. The non-differentiability problem of virtual control laws using quantized feedback signals is addressed by employing the filter-based recursive method and developing the analysis technique of the quantization errors of Nussbaum functions. Quantization effects in local adaptive neural control laws are compensated via the adaptive tuning mechanism using quantized states. The practical stability of the overall closed-loop system is established by the common Lyapunov theory. Illustrative simulations verify the efficacy of the proposed quantization-based consensus tracking approach.

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基于量化的分布式设计策略,用于异步切换非线性多代理系统的自适应共识跟踪
我们提出了一种基于量化的分布式共识跟踪设计,以解决全量化环境下不确定开关非线性多代理系统的未知控制方向问题。用于局部控制设计的所有反馈和通信信号都是量化的,而代理的控制系数函数和方向都是未知的。与以往的文献成果不同,这项工作的主要贡献在于针对共识跟踪领域异步切换代理的未知控制方向问题提出了一种基于量化的分布式设计方案。通过采用基于滤波器的递归方法和开发努斯鲍姆函数量化误差的分析技术,解决了使用量化反馈信号的虚拟控制律的无差异问题。局部自适应神经控制律中的量化效应通过使用量化状态的自适应调整机制得到补偿。利用常见的 Lyapunov 理论建立了整体闭环系统的实际稳定性。说明性仿真验证了所提出的基于量化的共识跟踪方法的有效性。
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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.
期刊最新文献
Adaptive hybrid global attitude tracking controller Efficient strategy synthesis for switched stochastic systems with distributional uncertainty Sustainable solution for hybrid differential game with regime shifts and random duration Asymptotic synchronization in coupled Boolean and probabilistic Boolean networks with delays Asynchronous intermittent sampled-data control for delayed complex dynamical networks with Lévy noise
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