2019
DOI: 10.1016/j.automatica.2019.04.011
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Control of a quadrotor and a ground vehicle manipulating an object

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Cited by 23 publications
(13 citation statements)
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“…Mohammadi et al [142] presented a cooperative manipulation system consisting of a ground mobile robot and a quadrotor, where the position of a rigid object was controlled by the mobile robot while its tilting angle by the (spherically connected) quadrotor. However, the result of [143] is limited only for the sagittal plane similar to the case of a two-DoFs pendulum-cart system. On the other hand, the multiple aerial ground manipulator system (MAGMaS) was proposed in [144], where a seven-DoFs KUKA LBR iiwa industrial manipulator and a (spherically connected) quadrotor were controlled to cooperatively manipulate a long rigid object, which was too heavy and too long to be individually handled by either robots (see Fig.…”
Section: Cooperative Aerial Manipulationmentioning
confidence: 99%
“…Mohammadi et al [142] presented a cooperative manipulation system consisting of a ground mobile robot and a quadrotor, where the position of a rigid object was controlled by the mobile robot while its tilting angle by the (spherically connected) quadrotor. However, the result of [143] is limited only for the sagittal plane similar to the case of a two-DoFs pendulum-cart system. On the other hand, the multiple aerial ground manipulator system (MAGMaS) was proposed in [144], where a seven-DoFs KUKA LBR iiwa industrial manipulator and a (spherically connected) quadrotor were controlled to cooperatively manipulate a long rigid object, which was too heavy and too long to be individually handled by either robots (see Fig.…”
Section: Cooperative Aerial Manipulationmentioning
confidence: 99%
“…The cable tension can be determined from the first row of the buoy dynamics in (10), so that its expression is more relevant to the coupled UAV−buoy system since it shows a direct link with V r , which yields the first case of (25). However, this form is not applicable near the vertical cable configuration (α = π/2) due to singularity, thus the actual cable tension, T , is computed via (15), which yields the second case of (25).…”
Section: Taut Cable Constraintmentioning
confidence: 99%
“…To detect the occurrence of this phenomenon, the following analysis is presented. If the discontinuity in the buoyant force is neglected, the buoy's heave dynamics can be simplified and expressed as a second-order transfer function with natural frequency, ω b , and damping ratio, µ b , deduced from (10) as:…”
Section: No 'Fly-over' Constraintmentioning
confidence: 99%
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