2017
DOI: 10.1177/1687814017702811
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Robust adaptive backstepping control for a class of constrained non-affine nonlinear systems via self-organizing Hermite-polynomial-based neural network disturbance observer

Abstract: The article proposes a robust control approach based on self-organizing Hermite-polynomial-based neural network disturbance observer for a class of non-affine nonlinear systems with input saturation, state constraint, and unknown compound disturbance. Using Taylor series expansion, a hyperbolic tangent function, the non-affine nonlinear system with input saturation is transformed into time-varying affine system without input saturation, which can reduce step n + 1 of the backstepping technique compared with co… Show more

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Cited by 7 publications
(5 citation statements)
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“…Fig. (21) illustrates that trajectory tracking error is minimized, also the Lyapunov function is always positive and its derivative is always negative, which justifies that the proposed method guarantees the stability of the CSTR system.…”
Section: B Benchmark System II 1) Nominal Casementioning
confidence: 56%
“…Fig. (21) illustrates that trajectory tracking error is minimized, also the Lyapunov function is always positive and its derivative is always negative, which justifies that the proposed method guarantees the stability of the CSTR system.…”
Section: B Benchmark System II 1) Nominal Casementioning
confidence: 56%
“…To utilize the controller u sd and u sq described in equations (24) and (29), respectively, the upper bound of should be known, which is unlikely to accomplish in reality. Hence, an adaptive item^is added to estimate on-line.…”
Section: Proposed Adaptive Controlmentioning
confidence: 99%
“…Hence, the system errors shown in equation (16) can converge to zero in a finite time. For elimination of the chattering problem in designed controller, signum function sgn in equations (24) and (29) are replaced by saturation function sat. The ultimate MTPA controller based on adaptive SMC backstepping is shown in equation 36with NDO in equation (10) and adaptive law in equation (34)…”
Section: Proposed Adaptive Controlmentioning
confidence: 99%
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“…Controlling the state trajectories of chaotic systems have received good attention in the control literature [29][30][31][32][33]. We use adaptive backstepping control [34][35][36][37][38] for the global chaos control of the new non-equilibrium hyperjerk system.…”
Section: Introductionmentioning
confidence: 99%