2022
DOI: 10.3390/aerospace9070352
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Incremental Backstepping Sliding-Mode Trajectory Control for Tailless Aircraft with Stability Enhancer

Abstract: This paper presents an incremental backstepping sliding-mode (IBS) controller for trajectory control of a tailless aircraft with unknown disturbances and model uncertainties. The proposed controller is based on a nonlinear dynamic model of the tailless aircraft. A stability enhancer (SE) that limits both the rate and amplitude of the virtual control input is proposed. The stability enhancer consists of two layers. When the virtual control input approaches the edge, the first layer SE would be activated to modi… Show more

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Cited by 4 publications
(6 citation statements)
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“…(1) A closed-loop incremental nonlinear control allocation method with the active set quadratic programming solver is presented, which is effective in precisely allocating the virtual control command against the adverse effects caused by nonlinear control effectiveness. What is more, the high precision of the proposed method is theoretically verified by proving its convergence, while other similar references [25][26][27] that introduce nonlinear control allocation methods usually ignore this essential step…”
Section: Introductionmentioning
confidence: 82%
“…(1) A closed-loop incremental nonlinear control allocation method with the active set quadratic programming solver is presented, which is effective in precisely allocating the virtual control command against the adverse effects caused by nonlinear control effectiveness. What is more, the high precision of the proposed method is theoretically verified by proving its convergence, while other similar references [25][26][27] that introduce nonlinear control allocation methods usually ignore this essential step…”
Section: Introductionmentioning
confidence: 82%
“…This effectively eliminates the need for MTV, ensuring that effector saturation is avoided. The motion equation of 6-DOF UAV model is given below [14,18,52], the nomenclature of the variables in the following equation can be found in Table 2.…”
Section: Model Descriptionmentioning
confidence: 99%
“…From Equation ( 14), it could be known that it is difficult to obtain the dynamic of x c 2 because of its dependence on the second order derivative of x d 1 . In many control methods, such as incremental control methods [14], ẋc 1 is readily available, but ẋc 2 is usually obtained through digital differentiation, which is not only sensitive to noise but also increases the computational complexity. Therefore, in ADP, the dynamic of x d 2 is constructed using NDI, and the use of ẍd 1 could be avoided in this way.…”
Section: Problem Formulationmentioning
confidence: 99%
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