2019
DOI: 10.1007/s12555-017-0743-5
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Control Algorithm for Taking off and Landing Manoeuvres of Quadrotors in Open Navigation Environments

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Cited by 17 publications
(21 citation statements)
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“…where M is a positive semidefinite matrix, C is the Coriolis matrix, G is the gravity matrix, U is the input control matrix, and D is the external disturbance matrix. e terms D x , D y , and D α are assumed to be unmodelled owing to the external disturbances and are defined as follows [30,31]:…”
Section: Dynamic Modelmentioning
confidence: 99%
“…where M is a positive semidefinite matrix, C is the Coriolis matrix, G is the gravity matrix, U is the input control matrix, and D is the external disturbance matrix. e terms D x , D y , and D α are assumed to be unmodelled owing to the external disturbances and are defined as follows [30,31]:…”
Section: Dynamic Modelmentioning
confidence: 99%
“…Consider the x-subsystem with the equivalent control u 2eq given in (17) and a hitting control term v s given in (21); the sliding surface s 7 converge to the origin value; then, the tracking error e 7 is stable.…”
Section: Theoremmentioning
confidence: 99%
“…The ultimate inputs presented in (17) and (18) applied to the dynamics system 7, and the STMFTSMC technique guarantees the overall closed-loop system stability.…”
Section: Theoremmentioning
confidence: 99%
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“…To express system (17) as an integrator chain, with a nonlinear perturbation, and to propose a controller for the stabilization of the subsystem (x 1 , θ 1 ), it is proceeded similarly as in [32], so that the following global nonlinear transformation is defined:…”
Section: System As An Integratormentioning
confidence: 99%