2018
DOI: 10.1007/s12555-017-0473-8
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Adaptive Global Terminal Sliding Mode Control Scheme with Improved Dynamic Surface for Uncertain Nonlinear Systems

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Cited by 83 publications
(38 citation statements)
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“…Theorem 1. Consider the general class of MIMO nonlinear systems expressed in (5), the IT2-AFSs presented in (6) and the adaptation laws given in (13). Then, the control law defined in (11), it guarantees the stability of the closed loop system and ensures the desired tracking performance despite approximation errors, unknown disturbances and unknown dynamics Proof 1.…”
Section: Tracking Control Design Methodsmentioning
confidence: 99%
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“…Theorem 1. Consider the general class of MIMO nonlinear systems expressed in (5), the IT2-AFSs presented in (6) and the adaptation laws given in (13). Then, the control law defined in (11), it guarantees the stability of the closed loop system and ensures the desired tracking performance despite approximation errors, unknown disturbances and unknown dynamics Proof 1.…”
Section: Tracking Control Design Methodsmentioning
confidence: 99%
“…wherꈈˆˆ 1(2) ( ) (5), the IT2-AFSs described by equations (6) and (21), and the adaptation laws given by equations (13) and (24), then, the global control law presented by equation (23) ensures the stability of the closed loop system with the best tracking performance while avoiding the chattering, despite all the constraints that influence the control system, such as unknown dynamics, approximation errors and unknown disturbances.…”
Section: Interval Type-2 Adaptive Fuzzy Super Twistingmentioning
confidence: 99%
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“…To overcome the weaknesses of the existing NFTSMCs [30], [31] and achieve the fixed-time speed tracking control for the PMSM system, we proposed time-dependent global nonsingular fixed-time terminal sliding mode control (GN-FTSMC) in this paper. First, motivated by the global sliding surface concept [32], we present a time-dependent terminal sliding surface by combing a time-dependent function and a traditional fast terminal sliding surface [18]. Second, a piecewise continuous control law is developed according to the equivalent control method.…”
Section: Introductionmentioning
confidence: 99%
“…The design of trajectory tracking controllers has important usages in mechanical systems with electrical, pneumatic, or hydraulic actuators [1]- [4]. In the past decades, several robust control techniques have been established for the tracking control of uncertain mechanical systems such as sliding mode control [5]- [7], fuzzy control [8]- [10], adaptive control [11], [12], PID control [13]- [16], among others. Each controller design has its advantages, and disadvantages such as discontinuous controllers under certain conditions are robust against uncertainties and perturbations.…”
Section: Introductionmentioning
confidence: 99%