2013 European Control Conference (ECC) 2013
DOI: 10.23919/ecc.2013.6669410
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Position trajectory tracking of a quadrotor helicopter based on L1 adaptive control

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Cited by 27 publications
(18 citation statements)
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“…Ohne die Trennung der Adaption von der nominalen Regelung wäre dies nicht möglich, denn das Signal σ n würde nicht existieren und dessen Informationsgehalt müsste durch die Adaption erzeugt und von C(s) gefiltert werden. Dies entspräche einer klassischen Anwendung der L 1 -adaptiven Regelung [21,42], welche hier bewusst umgangen weden soll, um eine niedrige Bandbreite vonĈ(s) und gleichzeitig eine hohe Flugdynamik zu ermöglichen.…”
Section: Zustandsraummodellunclassified
“…Ohne die Trennung der Adaption von der nominalen Regelung wäre dies nicht möglich, denn das Signal σ n würde nicht existieren und dessen Informationsgehalt müsste durch die Adaption erzeugt und von C(s) gefiltert werden. Dies entspräche einer klassischen Anwendung der L 1 -adaptiven Regelung [21,42], welche hier bewusst umgangen weden soll, um eine niedrige Bandbreite vonĈ(s) und gleichzeitig eine hohe Flugdynamik zu ermöglichen.…”
Section: Zustandsraummodellunclassified
“…Over the last decade, there has been a number of studies on this topic with several algorithms introduced. The popular ones include A * , D * , Rapidly Exploring Random Tree (RRT) and Probabilistic Roadmap Method (PRM) [9]- [11]. The advantage of the A * and D * algorithms lie in the ability to judge or evaluate the best point-to-point path so they can provide a flyable trajectory for UAVs [9].…”
Section: Introductionmentioning
confidence: 99%
“…The popular ones include A * , D * , Rapidly Exploring Random Tree (RRT) and Probabilistic Roadmap Method (PRM) [9]- [11]. The advantage of the A * and D * algorithms lie in the ability to judge or evaluate the best point-to-point path so they can provide a flyable trajectory for UAVs [9]. The RRT and PRM are based on probabilistic reasoning, and hence, robust but they require the discretization of the operating space which affects the smoothness of the planned trajectory [10], [11].…”
Section: Introductionmentioning
confidence: 99%
“…The backstepping control scheme is a nonlinear control method based on the Lyapunov theorem. The backstepping control design techniques have received great attention because of its systematic and recursive design methodology for nonlinear feedback control [14][15][16][17][18][19][20][21]. Unlike the feedback linearization method with the problems such as the precise model requirement and the cancellation of useful nonlinear terms, the backstepping approach offers a choice of design tools for accommodation of nonlinearities, and can avoid unwanted cancellations.…”
Section: Introductionmentioning
confidence: 99%