2019
DOI: 10.1016/j.conengprac.2019.04.002
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Sliding mode control assisted by GPI observers for tracking tasks of a nonlinear multivariable Twin-Rotor aerodynamical system

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Cited by 28 publications
(9 citation statements)
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“…Regarding SMC, Rojas-Cubides et al [48] suggested a robust control scheme combining a first-order SMC approach with a high-order generalized proportional integral (GPI) observer to handle fault and parametric uncertainties, nonlinearities, and external disturbances, and verified simulation results experimentally on a 2-DOF helicopter where the proposed controller showed good results in terms of robustness and disturbance rejection capability. Faris et al [49] demonstrated the real-time implementation of a decentralized SMC for a TRMS that revealed the efficacy and robustness of the proposed controller in stabilizing and efficiently rejecting the external disturbances.…”
Section: Twin-rotor Systemsmentioning
confidence: 99%
“…Regarding SMC, Rojas-Cubides et al [48] suggested a robust control scheme combining a first-order SMC approach with a high-order generalized proportional integral (GPI) observer to handle fault and parametric uncertainties, nonlinearities, and external disturbances, and verified simulation results experimentally on a 2-DOF helicopter where the proposed controller showed good results in terms of robustness and disturbance rejection capability. Faris et al [49] demonstrated the real-time implementation of a decentralized SMC for a TRMS that revealed the efficacy and robustness of the proposed controller in stabilizing and efficiently rejecting the external disturbances.…”
Section: Twin-rotor Systemsmentioning
confidence: 99%
“…Several variations under the ADRC approach have been developed in recent years, such as the generalized proportional-integral (GPI) control and its extension, also called GPI observer based on Sira-Ramírez H. 21 Both approaches have been extensively assessed in the literature across various fields. [22][23][24] In general, these ADRC applications have shown that: (i) observers can include a self-updating, time polynomial model of the nonlinear state-dependent perturbation; (ii) observers can approximately estimate the disturbance signal; and (iii) online estimation can be combined with linear feedback control and rejected. These qualities allow ADRC strategies to be applied to nonlinear systems where little information is available about the system model.…”
Section: Introductionmentioning
confidence: 99%
“…Regarding the control of these systems, in [19] an output feedback algorithm H ∞ is used to study the problem of disturbance attenuation. In [20], a control scheme based on the active rejection of disturbances for a 2DOFH is proposed. The algorithm contemplates the use of GPI-type observers to estimate the speed and disturbances caused by non-modeled dynamics and external disturbances.…”
Section: Introductionmentioning
confidence: 99%