2011
DOI: 10.1016/j.mechatronics.2011.02.002
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Design and implementation of a robust and nonlinear flight control system for an unmanned helicopter

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Cited by 131 publications
(69 citation statements)
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“…The nose, right side and downward directions of the helicopter are defined as the x, y and z axes of the body frame, respectively, with the origin located at the center of gravity. The 6-DOF dynamic model of the helicopter can be expressed by the following Newton-Euler equations with respect to the body frame (Cai, Chen, Dong and Lee, 2011a):…”
Section: Dynamic Model Of the Uhmentioning
confidence: 99%
“…The nose, right side and downward directions of the helicopter are defined as the x, y and z axes of the body frame, respectively, with the origin located at the center of gravity. The 6-DOF dynamic model of the helicopter can be expressed by the following Newton-Euler equations with respect to the body frame (Cai, Chen, Dong and Lee, 2011a):…”
Section: Dynamic Model Of the Uhmentioning
confidence: 99%
“…However these linear controllers are uncomplicated and reliable, lack of robustness is a major defect of them. Most of linear controllers that have been applied to unmanned helicopters are based on the ∞ approach [7][8][9]. The main advantage of the ∞ approach is its robustness in the presence of model uncertainties and disturbances.…”
Section: Introductionmentioning
confidence: 99%
“…A fuzzy gain-scheduling algorithm based on linearization of the nonlinear model [10] was proposed. Some literature also proposed nonlinear predictive controllers [11] [12], neural network controllers based on the nonlinear model [13,14], H  controllers [15,16] and nonlinear robust controllers [17,18] for UAHs. A feedback linearization technique with a Convex Integrated Design (CID) method was proposed [19] for a model helicopter.…”
Section: Introductionmentioning
confidence: 99%