2015 39th National Systems Conference (NSC) 2015
DOI: 10.1109/natsys.2015.7489097
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Design of sliding mode and backstepping controllers for a quadcopter

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Cited by 42 publications
(13 citation statements)
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“…Newton Euler's method provides the basis to derive the rotational equations in the body frame as [13,14]: Ω is the relative speed of the rotor and i Ω is the angular velocity of i th rotor. The orientation parameters of the quadcopter are approximated and can be found as [1,4]:…”
Section: Dynamic Modelmentioning
confidence: 99%
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“…Newton Euler's method provides the basis to derive the rotational equations in the body frame as [13,14]: Ω is the relative speed of the rotor and i Ω is the angular velocity of i th rotor. The orientation parameters of the quadcopter are approximated and can be found as [1,4]:…”
Section: Dynamic Modelmentioning
confidence: 99%
“…Where 1q U is input for the system hovering and altitude, 2q U , 3q U and 4q U are the inputs for orienting the quadrotor and used for the roll, pitch and the yaw angles of the quadcopter respectively. Equation (11) can be decomposed into acceleration terms and may be written in terms of state variables as given in [1,4]:…”
Section: State-space Model Of the Systemmentioning
confidence: 99%
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