Adaptive neural finite-time self-triggered control for nonstrict-feedback nonlinear systems with sensor faults

Purpose This paper aims to investigate the problem of adaptive neural finite-time self-triggered tracking control for interconnected large scale nonlinear systems in nonstrict-feedback forms with sensor faults. Design/methodology/approach To begin with, by combining backstepping techniques and neural networks (NNs), an adaptive NN controller is designed to compensate for sensor faults. Then, command filters are introduced to deal with the complexity explosion problem in backstepping design processes. Moreover, to reduce unnecessary data transmissions, a self-triggered control strategy is presented. Findings Based on self-triggered strategy, an adaptive neural finite-time control scheme for interconnected large-scale systems with sensor faults is proposed. Originality/value This article considers sensor faults in interconnected large-scale nonlinear systems with nonstrict-feedback forms. Moreover, the introduction of command filters not only effectively avoids the complexity explosion problem arising from the repetitive differentiation of virtual control inputs, but also simplifies the controller design process. Besides, this paper proposes a self-triggered mechanism that calculates the next trigger point based on current system data, overcoming the need for continuous monitoring of measurement errors in event-triggered mechanisms. Furthermore, the controller guarantees the finite-time stability of interconnected large-scale systems, with the tracking error converging to a small neighborhood of the origin within a finite time frame.

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Publication Details

Journal
Robotic Intelligence and Automation
Published
2025-04-26
DOI
https://doi.org/10.1108/ria-10-2024-0235
Citations
29
Primary Topic
Adaptive Control of Nonlinear Systems
Type
article
Field-Weighted Citation Impact
35.22
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article

Adaptive neural finite-time self-triggered control for nonstrict-feedback nonlinear systems with sensor faults

Ning Zhao, Ning Xu, Abdullah Al-Barakati, Wenxin Zhang
29 citations
Robotic Intelligence and Automation
Adaptive Control of Nonlinear Systems
35.22
article

Adaptive neural finite-time self-triggered control for nonstrict-feedback nonlinear systems with sensor faults

Ning Zhao, Ning Xu, Abdullah Al-Barakati, Wenxin Zhang
article en
29 citations

Abstract

Purpose This paper aims to investigate the problem of adaptive neural finite-time self-triggered tracking control for interconnected large scale nonlinear systems in nonstrict-feedback forms with sensor faults. Design/methodology/approach To begin with, by combining backstepping techniques and neural networks (NNs), an adaptive NN controller is designed to compensate for sensor faults. Then, command filters are introduced to deal with the complexity explosion problem in backstepping design processes. Moreover, to reduce unnecessary data transmissions, a self-triggered control strategy is presented. Findings Based on self-triggered strategy, an adaptive neural finite-time control scheme for interconnected large-scale systems with sensor faults is proposed. Originality/value This article considers sensor faults in interconnected large-scale nonlinear systems with nonstrict-feedback forms. Moreover, the introduction of command filters not only effectively avoids the complexity explosion problem arising from the repetitive differentiation of virtual control inputs, but also simplifies the controller design process. Besides, this paper proposes a self-triggered mechanism that calculates the next trigger point based on current system data, overcoming the need for continuous monitoring of measurement errors in event-triggered mechanisms. Furthermore, the controller guarantees the finite-time stability of interconnected large-scale systems, with the tracking error converging to a small neighborhood of the origin within a finite time frame.

Robotic Intelligence and AutomationVol. 45(3)
King Abdulaziz University (SA), Bohai University (CN)
Openalex Percentile: Top 0%
Adaptive Control of Nonlinear Systems
35.22
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