2015
DOI: 10.1155/2015/175342
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End-Effector Trajectory Tracking Control of Space Robot withL2Gain Performance

Abstract: This paper presents a novel solution to the control problem of end-effector robust trajectory tracking for space robot. External disturbance and system uncertainties are addressed. For the considered robot operating in free-floating mode, a Chebyshev neural network is introduced to estimate system uncertainties and external disturbances. An adaptive controller is then proposed. The closed-loop system is guaranteed to be ultimately uniformly bounded. The key feature of this proposed approach is that, by choosin… Show more

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Cited by 4 publications
(5 citation statements)
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“…To quantify this objective, let m d   x be a desired known task-space trajectory in the path independent workspace W of the considered robot manipulator, and define a task-space tracking error as (5) Then, the control objective can be stated as follows: Consider the serial robotic manipulators with their dynamics and kinematics described by (1) and (3), respectively; design a control scheme and implement it by tuning control gains to guarantee that the actual robot trajectory x is always within the workspace W and thus away from singular configuration (hence, the corresponding kinematic singularities associated with ( ) J q can always be avoided); moreover, the tracking error 1 e is governed to zero vector in finite time.…”
Section: B Problem Formulationmentioning
confidence: 99%
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“…To quantify this objective, let m d   x be a desired known task-space trajectory in the path independent workspace W of the considered robot manipulator, and define a task-space tracking error as (5) Then, the control objective can be stated as follows: Consider the serial robotic manipulators with their dynamics and kinematics described by (1) and (3), respectively; design a control scheme and implement it by tuning control gains to guarantee that the actual robot trajectory x is always within the workspace W and thus away from singular configuration (hence, the corresponding kinematic singularities associated with ( ) J q can always be avoided); moreover, the tracking error 1 e is governed to zero vector in finite time.…”
Section: B Problem Formulationmentioning
confidence: 99%
“…To further evaluate the performance of the proposed double sliding mode observers-based control approach (DSMOBC), it is compared with the classical PID control [44], the 2 -gain-based adaptive control (L2BAC) [5], and the nonsingular terminal sliding mode control (NTSMC) [24] by using the following two performance indices:…”
Section: B Quantitative Analysismentioning
confidence: 99%
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“…17,18 Kolhe et al 19 proposed a controller for single-arm space robots by designing a disturbance estimator and an uncertainties estimator to resist external disturbances and system uncertainties, and the stabilization of bases can be guaranteed in the meantime. Besides, in Zhang et al, 20 an adaptive control scheme is proposed to permit single-arm space robots precisely tracking trajectories, where the dynamic uncertainties are estimated by a NN. Further, Zhou et al 21 incorporates a linear switching surface into robust controllers to cope with both kinematic and dynamic uncertainties.…”
Section: Introductionmentioning
confidence: 99%