Practical Prescribed Time Tracking Control With Bounded Time-Varying Gain Under Non-Vanishing Uncertainties

This paper investigates the prescribed-time control (PTC) problem for a class of strict-feedback systems subject to non-vanishing uncertainties. The coexistence of mismatched uncertainties and non-vanishing disturbances makes PTC synthesis nontrivial. In this work, a control method that does not inv...

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Published inIEEE/CAA journal of automatica sinica Vol. 11; no. 1; pp. 219 - 230
Main Authors Luo, Dahui, Wang, Yujuan, Song, Yongduan
Format Journal Article
LanguageEnglish
Published Piscataway The Institute of Electrical and Electronics Engineers, Inc. (IEEE) 01.01.2024
Key Laboratory of Dependable Service Computing in Cyber Physical Society,Ministry of Education,Chongqing University,Chongqing 400044,the School of Automation,Chongqing University,Chongqing 400044,and the Star Institute for Intelligent Systems,Chongqing 400044,China
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ISSN2329-9266
2329-9274
DOI10.1109/JAS.2023.123738

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Abstract This paper investigates the prescribed-time control (PTC) problem for a class of strict-feedback systems subject to non-vanishing uncertainties. The coexistence of mismatched uncertainties and non-vanishing disturbances makes PTC synthesis nontrivial. In this work, a control method that does not involve infinite time-varying gain is proposed, leading to a practical and global prescribed time tracking control solution for the strict-feedback systems, in spite of both the mismatched and non-vanishing uncertainties. Different from methods based on control switching to avoid the issue of infinite control gain that involves control discontinuity at the switching point, in our method a softening unit is exclusively included to ensure the continuity of the control action. Furthermore, in contrast to most existing prescribed-time control works where the control scheme is only valid on a finite time interval, in this work, the proposed control scheme is valid on the entire time interval. In addition, the prior information on the upper or lower bound of $g_{i}$ is not in need, enlarging the applicability of the proposed method. Both the theoretical analysis and numerical simulation confirm the effectiveness of the proposed control algorithm.
AbstractList This paper investigates the prescribed-time control(PTC)problem for a class of strict-feedback systems subject to non-vanishing uncertainties.The coexistence of mismatched uncertainties and non-vanishing disturbances makes PTC syn-thesis nontrivial.In this work,a control method that does not involve infinite time-varying gain is proposed,leading to a practi-cal and global prescribed time tracking control solution for the strict-feedback systems,in spite of both the mismatched and non-vanishing uncertainties.Different from methods based on control switching to avoid the issue of infinite control gain that involves control discontinuity at the switching point,in our method a soft-ening unit is exclusively included to ensure the continuity of the control action.Furthermore,in contrast to most existing pre-scribed-time control works where the control scheme is only valid on a finite time interval,in this work,the proposed control scheme is valid on the entire time interval.In addition,the prior information on the upper or lower bound of gi is not in need,enlarging the applicability of the proposed method.Both the the-oretical analysis and numerical simulation confirm the effective-ness of the proposed control algorithm.
This paper investigates the prescribed-time control (PTC) problem for a class of strict-feedback systems subject to non-vanishing uncertainties. The coexistence of mismatched uncertainties and non-vanishing disturbances makes PTC synthesis nontrivial. In this work, a control method that does not involve infinite time-varying gain is proposed, leading to a practical and global prescribed time tracking control solution for the strict-feedback systems, in spite of both the mismatched and non-vanishing uncertainties. Different from methods based on control switching to avoid the issue of infinite control gain that involves control discontinuity at the switching point, in our method a softening unit is exclusively included to ensure the continuity of the control action. Furthermore, in contrast to most existing prescribed-time control works where the control scheme is only valid on a finite time interval, in this work, the proposed control scheme is valid on the entire time interval. In addition, the prior information on the upper or lower bound of $g_{i}$ is not in need, enlarging the applicability of the proposed method. Both the theoretical analysis and numerical simulation confirm the effectiveness of the proposed control algorithm.
Author Wang, Yujuan
Song, Yongduan
Luo, Dahui
AuthorAffiliation Key Laboratory of Dependable Service Computing in Cyber Physical Society,Ministry of Education,Chongqing University,Chongqing 400044,the School of Automation,Chongqing University,Chongqing 400044,and the Star Institute for Intelligent Systems,Chongqing 400044,China
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Keywords prescribed time control(PTC)
tracking control
strict-feedback systems
Adaptive control
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Key Laboratory of Dependable Service Computing in Cyber Physical Society,Ministry of Education,Chongqing University,Chongqing 400044,the School of Automation,Chongqing University,Chongqing 400044,and the Star Institute for Intelligent Systems,Chongqing 400044,China
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Snippet This paper investigates the prescribed-time control (PTC) problem for a class of strict-feedback systems subject to non-vanishing uncertainties. The...
This paper investigates the prescribed-time control(PTC)problem for a class of strict-feedback systems subject to non-vanishing uncertainties.The coexistence...
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StartPage 219
SubjectTerms Algorithms
Control algorithms
Control methods
Control theory
Feedback
Lower bounds
Switching
Tracking control
Uncertainty
Title Practical Prescribed Time Tracking Control With Bounded Time-Varying Gain Under Non-Vanishing Uncertainties
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