2018
DOI: 10.1016/j.automatica.2017.10.004
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Output feedback stabilization of stochastic feedforward systems with unknown control coefficients and unknown output function

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Cited by 189 publications
(85 citation statements)
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“…Moreover, those algorithms proposed in References is also ineffective for the system (1) under Assumption , even if ε ( t )=1. It should be noted that the condition on Assumption is similar (or same) to the one in References , and the existence of solutions of system (1) under the Assumption is clearly explained in Reference .…”
Section: System Formulationmentioning
confidence: 93%
“…Moreover, those algorithms proposed in References is also ineffective for the system (1) under Assumption , even if ε ( t )=1. It should be noted that the condition on Assumption is similar (or same) to the one in References , and the existence of solutions of system (1) under the Assumption is clearly explained in Reference .…”
Section: System Formulationmentioning
confidence: 93%
“…Hence, the finite‐time stabilization for nonsmooth system is more challenging and interesting because it is totally nondifferentiable in the process of controller design. Recently, without involving unknown parameters, the finite‐time stabilization of stochastic low‐order nonlinear systems in a lower‐triangular form were considered in Reference by introducing the adding a power integrator technique . discussed the global stabilization for a class of stochastic feedforward systems with unknown control coefficients and the power r =1.…”
Section: Problem Formulation and Preliminariesmentioning
confidence: 99%
“…Remark The input and output quantizations are simultaneously involved in system , making it more challenging but more practically meaningful than the controlled feedforward systems without quantization …”
Section: Problem Statement and Mathematical Preliminariesmentioning
confidence: 99%
“…In addition, the considered system models in this paper have unknown output functions, unknown control coefficients, and unknown time‐varying growth rates. ii.Although the feedback control schemes for nonlinear feedforward systems without quantization have been developed in the work of Jia et al and Zhu and Wang, they cannot be directly applied to the system concerned in this paper because the quantization errors may lead to the deterioration of system performance and even cause instability. Particularly, using the stability condition that the Lipschitz unknown output function belongs to a given sector mentioned in the work of Zhu and Wang can only deal with the uncertainty of the output function but cannot handle the error caused by the input quantization.…”
Section: Introductionmentioning
confidence: 99%