Underactuated spacecraft formation reconfiguration with collision avoidance. (February 2017)

• Record Type: Journal Article
• Authors: Huang, Xu; Yan, Ye; Zhou, Yang
• Is Part Of: Acta astronautica. Volume 131(2017)
• Page Start: 166
• Page End: 181
• Publication Date: 2017-02
• Subjects: Collision avoidance -- Formation reconfiguration -- Sliding mode control -- Spacecraft formation flying -- Underactuated control; Astronautics -- Periodicals; Outer space -- Exploration -- Periodicals; Astronautics; Periodicals; 629.405
• DOI: 10.1016/j.actaastro.2016.11.037
• Languages: English
• ISSNs: 0094-5765

Abstract

Abstract: Underactuated collision-free controllers are proposed in this paper for multiple spacecraft formation reconfiguration in circular orbits with the loss of either the radial or in-track thrust. A nonlinear dynamical model of underactuated formation flying is introduced, which is then linearized about circular orbits for controllability and feasibility analyses on underactuated formation reconfiguration. By using the inherent dynamics coupling of system states, reduced-order sliding mode controllers are then designed for either case to indirectly stabilize the system trajectories to the desired formations. In consideration of the collision-avoidance requirement, the artificial potential function method is then employed to design novel underactuated collision-avoidance maneuvers. Rigorous proof substantiates the capabilities of such maneuvers in preventing collisions even in the absence of radial or in-track thrust. Furthermore, a Lyapunov-based analysis ensures the asymptotic stability of the overall closed-loop system. Numerical simulations are performed in a J 2 -perturbed environment to verify the validity of the proposed underactuated control schemes for collision-free reconfiguration. Highlights: Novel underactuated collision avoidance schemes are proposed. Two underactuated cases without radial or in-track thrust are considered. Collision-free underactuated formation reconfiguration controllers are designed. Stability of a finite-time stable system with vanishing perturbation is analyzed.