2021
DOI: 10.1177/0142331220985637
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Adaptive control based on Barrier Lyapunov function for a class of full-state constrained stochastic nonlinear systems with dead-zone and unmodeled dynamics

Abstract: This paper investigates the problem of adaptive control based on Barrier Lyapunov function for a class of full-state constrained stochastic nonlinear systems with dead-zone and unmodeled dynamics. To stabilize such a system, a dynamic signal is introduced to dominate unmodeled dynamics and an assistant signal is constructed to compensate for the effect of the dead zone. Dynamic surface control is used to solve the “complexity explosion” problem in traditional backstepping design. Two cases of symmetric and asy… Show more

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Cited by 6 publications
(8 citation statements)
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“…[34] to handle nonconstrained systems. In summary, the nonlinear coordinate transformation function (15) can not only cope with the systems with and without state constraints under the unchanged controller but also successfully circumvent the continuous requirement of the virtual controllers based on the piecewise asymmetric BLF-based methods [31,32,51]. Therefore, the coordinate transforming method (15) proposed in this paper is more appropriate to devise the desired backstepping controller combing with the finite-time stabilization techniques.…”
Section: Nonlinear Error-dependent Conversion Functionmentioning
confidence: 95%
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“…[34] to handle nonconstrained systems. In summary, the nonlinear coordinate transformation function (15) can not only cope with the systems with and without state constraints under the unchanged controller but also successfully circumvent the continuous requirement of the virtual controllers based on the piecewise asymmetric BLF-based methods [31,32,51]. Therefore, the coordinate transforming method (15) proposed in this paper is more appropriate to devise the desired backstepping controller combing with the finite-time stabilization techniques.…”
Section: Nonlinear Error-dependent Conversion Functionmentioning
confidence: 95%
“…Concerning investigating the constrained PMSM control systems, plenty of valuable technologies have been employed to handle them. Barrier Lyapunov functions are frequently considered an elite method to narrow down the monitoring errors into a predefined set of origins [31,32]. Two types of asymmetric and symmetric barrier Lyapunov functions are utilized to finite time confine the trace error to a narrow region of the initial point [31].…”
Section: Introductionmentioning
confidence: 99%
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“…Due to the physical constraints of actuators and components aging, the dead-zone input inevitably exists in many actual systems, and it has negative effects on system performance (Shen et al, 2021; Wan et al, 2022). Therefore, scholars were committed to dealing with the influence of dead-zone input on control systems.…”
Section: Introductionmentioning
confidence: 99%