2004
DOI: 10.1109/tcst.2004.825060
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Optimal Nonlinear Tracking of Spacecraft Attitude Maneuvers

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Cited by 144 publications
(50 citation statements)
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“…It is further shown in Theorem 1 that the system state can reach the equilibrium point [e 0 , e T ] = [1,0] in finite time t F1 . Therefore for any initial state Q(0) and ω(0), the desired attitude trajectory can be followed in finite time t F , that is, e(t) ≡ 0, e 0 (t) ≡ 1 and ω e (t) ≡ 0 for all times t ≥ t F .…”
Section: Attitude Compensation Controller Designmentioning
confidence: 99%
See 1 more Smart Citation
“…It is further shown in Theorem 1 that the system state can reach the equilibrium point [e 0 , e T ] = [1,0] in finite time t F1 . Therefore for any initial state Q(0) and ω(0), the desired attitude trajectory can be followed in finite time t F , that is, e(t) ≡ 0, e 0 (t) ≡ 1 and ω e (t) ≡ 0 for all times t ≥ t F .…”
Section: Attitude Compensation Controller Designmentioning
confidence: 99%
“…However, the attitude control performance is affected by external disturbances, an unknown inertia matrix and actuator misalignment because of manufacturing tolerances and vibration during launch. To achieve high-accuracy attitude control, many non-linear control theory inspired approaches have been developed [1][2][3][4][5][6].…”
Section: Introductionmentioning
confidence: 99%
“…Theorem 1. For the spacecraft attitude control system (1)(2)(3)(4), the proposed control (23) can ensure that the attitude states q and can achieve the respective nearest equilibrium in spite of external disturbance and inertia uncertainty presence.…”
Section: Closed-loop Stabilitymentioning
confidence: 99%
“…Spacecraft control is an inherently nonlinear problem whose natural state space involves the special orthogonal group of 3 × 3 rotation matrices, that is, SO (3). Although linear controllers can be used for maneuvers over small angles, the desire for minimum-fuel or minimum-time operation suggests that control systems that are tuned for operation on SO(3) are advantageous for large-angle maneuvers [2,3].…”
Section: Introductionmentioning
confidence: 99%
“…Although linear controllers can be used for maneuvers over small angles, the desire for minimum-fuel or minimum-time operation suggests that control systems that are tuned for operation on SO(3) are advantageous for large-angle maneuvers [2,3]. However, the compactness of SO(3) presents difficulties with regard to global asymptotic stabilization, that is, Lyapunov stability of a desired equilibrium along with global convergence.…”
Section: Introductionmentioning
confidence: 99%