2019
DOI: 10.1155/2019/8146901
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Nonsingular Fast Terminal Sliding Mode Tracking Control for a Class of Uncertain Nonlinear Systems

Abstract: Aiming at the tracking control problem of a class of uncertain nonlinear systems, a nonsingular fast terminal sliding mode control scheme combining RBF network and disturbance observer is proposed. The sliding mode controller is designed by using nonsingular fast terminal sliding mode and second power reaching law to solve the problem of singularity and slow convergence in traditional terminal sliding mode control. By using the universal approximation of RBF network, the unknown nonlinear function of the syste… Show more

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Cited by 13 publications
(11 citation statements)
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“…When the system states are far from the sliding manifold (jsj > 1), k 2 ð Þ s j j P 2 sign s ð Þ term plays a significant role in reaching control law. Also, when the states placed in the sliding manifold (jsj < 1), k 1 ð Þ s j j P 1 sign s ð Þ dominates [25]. Λsign(s) is used to eliminates the uncertainty and external disturbance.…”
Section: Fractional-order Nftsmmentioning
confidence: 99%
“…When the system states are far from the sliding manifold (jsj > 1), k 2 ð Þ s j j P 2 sign s ð Þ term plays a significant role in reaching control law. Also, when the states placed in the sliding manifold (jsj < 1), k 1 ð Þ s j j P 1 sign s ð Þ dominates [25]. Λsign(s) is used to eliminates the uncertainty and external disturbance.…”
Section: Fractional-order Nftsmmentioning
confidence: 99%
“…The (5) implies that the state is insensitive to changes in system parameters and external loading interferences during sliding mode action (sliding phase). Nevertheless, when the state trajectory is forced towards the sliding surface (reaching phase), the fast limited-time convergence and robustness is not always guaranteed; Gao and Hung first proposed a new concept of sliding-mode reaching law to solve this dilemma [76], and many researchers have improved classic slidingmode reaching law for various applications [77][78][79][80][81].…”
Section: Proposed Control Strategymentioning
confidence: 99%
“…We choose such that the closed-loop poles are in the desired locations. The closed-loop settling time and overshoot specifications are used to obtain the location of dominant poles, using the relation used in [24], where, and are damping factor, natural frequency and sampling period, respectively.…”
Section: Lyapunov Stability Conditionsmentioning
confidence: 99%
“…Recently, several robust control approaches have been proposed to attenuate the undesired effects caused by the disturbances, uncertainties or the nonlinearities. Various methods applied in practical control systems, such as terminal sliding mode control [19], [20], adaptive super twisting terminal sliding mode control [21], [22], Fast terminal sliding mode control (FTSMC) [23], Nonsingular FTSMC [24], Adaptive nonsingular FTSMC [25], [26], [27], Continuous nonsingular FTSMC [28], Finite-time adaptive integral backstepping FTSMC [29]. The observer-model following design objective is to develop a control scheme which forces the plant-observer dynamics to follow the dynamics of a reference (ideal) model.…”
Section: Introductionmentioning
confidence: 99%