2018
DOI: 10.1007/s12555-017-0141-z
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An Optimized Fuzzy-Padé Controller Applied to Attitude Stabilization of a Quadrotor

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Cited by 10 publications
(5 citation statements)
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“…As it can be observed, the tracking of variables x, y, z illustrated that both controllers drive the system towards the prescribed trajectory. The proposed methods have a higher level of accuracy compared to those presented in (Salehfard, 2018) and .…”
Section: Spiral Trajectory Trackingmentioning
confidence: 84%
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“…As it can be observed, the tracking of variables x, y, z illustrated that both controllers drive the system towards the prescribed trajectory. The proposed methods have a higher level of accuracy compared to those presented in (Salehfard, 2018) and .…”
Section: Spiral Trajectory Trackingmentioning
confidence: 84%
“…The control techniques for UAV platforms have witnessed a rapidly expanding research in order to achieve not only autonomous hovering and orientation but also trajectory tracking (Salehfard et. al, 2018, Rendón & Martins, 2017.…”
Section: Introductionmentioning
confidence: 99%
“…The angular speed of the hexarotor with respect to the inertial frame expressed in the frame B is indicated with ω ¼ ½p; q; r� T ∈ R 3 , which can be expressed using Equation (2) in terms of Euler angles [23].…”
Section: Hexarotor Modelmentioning
confidence: 99%
“…The angular speed of the hexarotor with respect to the inertial frame expressed in the frame B $B$ is indicated with bold-italicω=[p,q,r]TR3 $\boldsymbol{\omega }={[p,q,r]}^{\mathrm{T}}\in {\mathbb{R}}^{3}$, which can be expressed using Equation () in terms of Euler angles [23]. p=trueϕ˙trueψ˙sin(θ),0.25emq=trueθ˙cos(ϕ)+trueψ˙cos(θ)sin(ϕ),0.25emr=trueψ˙cos(θ)cos(ϕ)trueθ˙sin(ϕ). $p=\dot{\phi }-\dot{\psi }\mathrm{sin}(\theta ),\,q=\dot{\theta }\mathrm{cos}(\phi )+\dot{\psi }\mathrm{cos}(\theta )\mathrm{sin}(\phi ),\,r=\dot{\psi }\mathrm{cos}(\theta )\mathrm{cos}(\phi )-\dot{\theta }\mathrm{sin}(\phi ).$ …”
Section: Hexarotor Modelmentioning
confidence: 99%
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