Robust and global attitude stabilization of magnetically actuated spacecraft through sliding mode

Ahmet Sofyali, Elbrous Mojallali, Rafal Wisniewski

Research output: Contribution to journalJournal articleResearchpeer-review

52 Citations (Scopus)

Abstract

The inertial pointing problem of a rigid satellite by solely magnetic torqueing is considered in this paper. To ensure globally uniformly ultimately bounded motion about the reference in inertial space, a sliding mode attitude control law, which consists of equivalent and reaching control terms, based on a novel time-varying sliding manifold is designed. The originality of the sliding manifold relies on the inclusion of two time-integral terms. The usage of the proposed sliding manifold makes the application of the equivalent control method to the considered problem possible, and it is proven that the state trajectories reach the newly designed sliding manifold in finite time even under the effect of four realistically modeled disturbance components and parametric uncertainty of all inertia matrix entries. For the constructed purely magnetic attitude control system, stability and existence of the sliding mode as well as state trajectories' finite time convergence to the sliding manifold are demonstrated via Lyapunov function techniques. The results of a simulation example verify the robust stability of the designed attitude control system. The steady state performance of the attitude control system is evaluated in the altitude range of low-Earth-orbits.

Robust and global attitude stabilization of magnetically actuated spacecraft... | Request PDF. Available from: https://www.researchgate.net/publication/322964566_Robust_and_global_attitude_stabilization_of_magnetically_actuated_spacecraft_through_sliding_mode [accessed Mar 22 2018].
Original languageEnglish
JournalAerospace Science and Technology
Volume76
Issue number05-2018
Pages (from-to)91-104
Number of pages14
ISSN1270-9638
DOIs
Publication statusPublished - 2018

Keywords

  • Global attitude stabilization
  • Nonlinear time-varying systems
  • Robust attitude stabilization
  • Underactuated systems

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