2019
DOI: 10.1002/rnc.4586
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Robust stabilization of spacecraft attitude motion under magnetic control through time‐varying integral sliding mode

Abstract: Magnetic spacecraft attitude control is suitable for missions with moderate pointing and stabilization requirements. It would be especially preferable if an implemented three-axis magnetic control law guarantees global and moreover robust stabilization. Motivated by this consideration, in this work, the integral sliding mode control method is successfully applied to the purely magnetic attitude control problem for the first time in literature. The resulting magnetic integral sliding mode control system, which … Show more

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Cited by 20 publications
(22 citation statements)
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References 39 publications
(45 reference statements)
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“…In this article, the dynamics of the spacecraft are considered to be affected by the parametric ambiguity, exogenous disturbances d0, and actuator faults. The overall governing equations of kinematics and dynamics of spacecraft attitude under faulty saturated input Satf(τ)3 is expressed as: 39‐41 trueq˙0=prefix−0.5bold-italicqvTbold-italicω,1emtruebold-italicq˙v=0.5boldTfalse(bold-italicqfalse)bold-italicω, boldJbold0truebold-italicω˙=prefix−bold-italicωprefix×boldJbold0bold-italicω+truebold-italicd+boldSatboldffalse(bold-italicτfalse), where T(q)=q0I+qv×3×3, ω3 is the angular velocity, J0andI3×3 denote the nominal inertial and identity matrices, respectively. The operator …”
Section: Mathematical Modelmentioning
confidence: 99%
“…In this article, the dynamics of the spacecraft are considered to be affected by the parametric ambiguity, exogenous disturbances d0, and actuator faults. The overall governing equations of kinematics and dynamics of spacecraft attitude under faulty saturated input Satf(τ)3 is expressed as: 39‐41 trueq˙0=prefix−0.5bold-italicqvTbold-italicω,1emtruebold-italicq˙v=0.5boldTfalse(bold-italicqfalse)bold-italicω, boldJbold0truebold-italicω˙=prefix−bold-italicωprefix×boldJbold0bold-italicω+truebold-italicd+boldSatboldffalse(bold-italicτfalse), where T(q)=q0I+qv×3×3, ω3 is the angular velocity, J0andI3×3 denote the nominal inertial and identity matrices, respectively. The operator …”
Section: Mathematical Modelmentioning
confidence: 99%
“…Attitude control of a rigid spacecraft has received much attention in the past decades due to its key role in practical applications, such as satellite surveillance, formation flying, deep-space operation, and so forth. Up to now, various nonlinear control approaches have been investigated for spacecraft attitude stabilization or tracking problems, including adaptive control, 1 sliding mode control, 2 robust control, 3 event-triggered control, 4 and output feedback control. 5 With the aforementioned control approaches, the asymptotical convergence of the spacecraft attitude or tracking error could be guaranteed when the time goes to the infinity.…”
Section: Introductionmentioning
confidence: 99%
“…SMC exhibits excellent performance in uncertain nonlinear systems. us, various sliding mode variable structure control methods have been proposed for spacecraft attitude tracking, such as integral SMC [15], second-order SMC [16], and terminal SMC [17].…”
Section: Introductionmentioning
confidence: 99%