A composite filter-based approach to adaptive prescribed-time output-feedback control of strict-feedback nonlinear systems with output and input quantization

IF 3.5 2区 数学 Q1 MATHEMATICS, APPLIED Applied Mathematics and Computation Pub Date : 2025-01-13 DOI:10.1016/j.amc.2025.129279
Chen Chen, Jinghao Li
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Abstract

This paper investigates the adaptive prescribed-time control problems of strict-feedback nonlinear systems with output quantization, input quantization and unknown control coefficients. Firstly, a quantized K-filter is constructed to estimate the system states. Then, a set of command filters are introduced to smooth the discontinuous stabilizing functions and reduce the computational burden. Moreover, a class of scaling functions are designed to achieve the desired prescribed-time tracking performance. Based on the quantized K-filter, a set of command filters and a class of scaling functions, a set of new error variables are established to facilitate the design of the quantized composite filter-based adaptive prescribed-time control method. It is proved that the tracking error converges to an adjustable compact set within a prescribed time. Finally, two examples are provided to illustrate the effectiveness of the proposed method.
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输出和输入量化严格反馈非线性系统的复合滤波器自适应规定时间输出反馈控制
本文研究了具有输出量化、输入量化和未知控制系数的严格反馈非线性系统的自适应规定时间控制问题。首先,构建一个量化 K 滤波器来估计系统状态。然后,引入一组指令滤波器来平滑不连续的稳定函数,减轻计算负担。此外,还设计了一类缩放函数,以实现所需的规定时间跟踪性能。在量化 K 滤波器、一组指令滤波器和一类缩放函数的基础上,建立了一组新的误差变量,以促进基于量化复合滤波器的自适应规定时间控制方法的设计。研究证明,在规定时间内,跟踪误差会收敛到一个可调节的紧凑集。最后,通过两个实例说明了所提方法的有效性。
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来源期刊
CiteScore
7.90
自引率
10.00%
发文量
755
审稿时长
36 days
期刊介绍: Applied Mathematics and Computation addresses work at the interface between applied mathematics, numerical computation, and applications of systems – oriented ideas to the physical, biological, social, and behavioral sciences, and emphasizes papers of a computational nature focusing on new algorithms, their analysis and numerical results. In addition to presenting research papers, Applied Mathematics and Computation publishes review articles and single–topics issues.
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