Design of a Non-Singular Adaptive Integral-Type Finite Time Tracking Control for Nonlinear Systems with External Disturbances

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Publication Details

Author listAlattas K.A., Mobayen S., DIn S.U., Asad J.H., Fekih A., Assawinchaichote W., Vu M.T.

PublisherInstitute of Electrical and Electronics Engineers

Publication year2021

Volume number9

Start page102091

End page102103

Number of pages13

ISSN2169-3536

eISSN2169-3536

URLhttps://www.scopus.com/inward/record.uri?eid=2-s2.0-85111072513&doi=10.1109%2fACCESS.2021.3098327&partnerID=40&md5=047d5170357c51dfd3617cfdd52c07a9

LanguagesEnglish-Great Britain (EN-GB)


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Abstract

This paper proposes an adaptive non-singular fast terminal sliding mode control (FTSMC) with integral surface for the finite time tracking control of nonlinear systems with external disturbances. An appropriate parameter-tuning adaptation law is derived to tackle the disturbances. A new fast terminal sliding scheme with self-tuning algorithm is proposed to synthesize the adaptive non-singular fast integral terminal sliding approach. The proposed approach has the following features: 1) It does not require the derivative of the fractional power terms with respect to time, thereby eschewing the singularity problem typically associated with TSMC; 2) It guarantees the existence of the switching phase under exogenous disturbances with unknown bounds; 3) Because of the integral terms in the sliding surface, the power functions are hidden behind the integrator; 4) It ensures chattering-free dynamics. The effectiveness of the proposed approach is assessed using both a simulation and an experimental study. The obtained results showed that the FTSM control technique guarantees that when the switching surface is reached, tracking errors converge to zero at a fast convergence rate. Additionally, the integral term offers one extra degree-of-freedom and since the time-derivative of fractional power terms is not needed in the controller, the proposed switching surface provides a comprehensive framework for singularity avoidance. © 2013 IEEE.


Keywords

integral sliding surfaceNon-singular control


Last updated on 2023-17-10 at 07:36