2021
DOI: 10.3390/app11188571
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Trajectory Tracking with Adaptive Robust Control for Quadrotor

Abstract: This work proposes three robust mechanisms based on the MIT rule and the sliding-mode techniques. These robust mechanisms have to tune the gains of an adaptive Proportional-Derivative controller to steer a quadrotor in a predefined trajectory. The adaptive structure is a model reference adaptive control (MRAC). The robust mechanisms proposed to achieve the control objective (trajectory tracking) are MIT rule, MIT rule with sliding mode (MIT-SM), MIT rule with twisting (MIT-Twisting), and MIT rule with high ord… Show more

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Cited by 8 publications
(6 citation statements)
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“…where ψ d is the desired yaw angular position and a ψ 1 , a ψ 2 are constants for tuning PD controller in the yaw axis. Afterwards, introducing (11) into the horizontal dynamics of ( 8) and assuming that c 1 is small enough means that the vehicle has achieved the required altitude, and hence this variable c 1 → 0 for a time T, so the dynamics in the axis x and y are ẍ ≈ −g tan θ cos φ (15) ÿ ≈ g tan φ (16)…”
Section: Altitude and Yaw Controlmentioning
confidence: 99%
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“…where ψ d is the desired yaw angular position and a ψ 1 , a ψ 2 are constants for tuning PD controller in the yaw axis. Afterwards, introducing (11) into the horizontal dynamics of ( 8) and assuming that c 1 is small enough means that the vehicle has achieved the required altitude, and hence this variable c 1 → 0 for a time T, so the dynamics in the axis x and y are ẍ ≈ −g tan θ cos φ (15) ÿ ≈ g tan φ (16)…”
Section: Altitude and Yaw Controlmentioning
confidence: 99%
“…We will use for x-trajectory control the same procedure used in the previous section for y-trajectory control. We now consider the dynamics in Pitch axis given by (15). Considering small angles in the same way as the above analysis and the fact that cos φ ≈ 0 in the x-dynamics, we have…”
Section: Trajectory-tracking Control On the X-axismentioning
confidence: 99%
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“…Moreover, nonlinear controllers based on sliding modes [32][33][34] and backstepping [35][36][37] approaches have been suitably introduced to deal with disturbances and uncertainties in quadrotor vehicles and, in some studies, further extended for fault tolerant controllers. In addition, important contributions based on theories such as robust H ∞ control [38], model predictive control [39], generalized proportional-integral control [40], energy-based control [41,42], optimal control [21,43], Lyapunov-based control [44], adaptive control [45,46], etc., have vastly improved the performance of quadrotors in regulation and tracking tasks. Nevertheless, to the best knowledge of the authors, there is no previous report taking advantage of the capabilities of virtual vibration absorbers for suppressing undesirable harmonic forces and torques in quadrotor motion trajectory tracking control design.…”
Section: Introductionmentioning
confidence: 99%
“…For instance, the scheme of the parameter's self-adjusting law and MFAC overcomes the parameter tuning process of the controller, and it is applicable to tracking the trajectory control in the PAM elbow robots [41]. Moreover, sliding mode control (SMC) acts as a useful nonlinear tool for dynamic systems exhibiting uncertain and bounded disturbances [42]. By combining the MFAC and the sliding mode exponential reaching law, a position tracking controller for a five-DOF upper-limb exoskeleton was proposed to assist victims of stroke in passive robot-assisted rehabilitation training [43].…”
Section: Introductionmentioning
confidence: 99%