TY - GEN
T1 - Large-scale spacecraft swarm decentralized formation flying control based on sliding mode control and tracking differentiator
AU - Sun, Jinfeng
AU - Chen, Haibing
AU - Li, Kang
AU - Zhang, Shuguang
N1 - Publisher Copyright:
© 2017 International Astronautical Federation IAF. All rights reserved.
PY - 2017
Y1 - 2017
N2 - Spacecraft swarm poses great advantages in various fields that are rapidly evolving with the demands for fulfilling multi-purpose space exploration missions, such as flight observations, environmental awareness, and data transmission. Based on the theory of artificial potential field and sliding mode control method, a new distributed autonomous control method for spacecraft swarm formation flying is developed. Inspired by the dynamic system theory, artificial potential velocity field of the spacecraft swarm is designed by using the nonlinear bifurcation theory to generate desired motion path. Different static configuration can be realized, such as circle, concentric double circle and disc. The artificial velocity field is mainly used to generate the velocity command, which can set planning path in real time. Each agent in the swarm can be drove to reach some corresponding desired position without external command, which greatly reduces the complexity of the planning algorithm. Adaptive sliding mode control is used to ensure the precise tracking control for members and system robustness to eliminate external disturbance and uncertainties. A unique tracking differentiator algorithm can generate the relative velocity signals from the measured relative position signals, which are necessary in the artificial velocity field command tracking control. Numerical simulations are presented to show the feasibility of the proposed control strategy, which can achieve various desired swarm formation flying configurations and accomplish formation capture, maintenance and reconstruction successfully.
AB - Spacecraft swarm poses great advantages in various fields that are rapidly evolving with the demands for fulfilling multi-purpose space exploration missions, such as flight observations, environmental awareness, and data transmission. Based on the theory of artificial potential field and sliding mode control method, a new distributed autonomous control method for spacecraft swarm formation flying is developed. Inspired by the dynamic system theory, artificial potential velocity field of the spacecraft swarm is designed by using the nonlinear bifurcation theory to generate desired motion path. Different static configuration can be realized, such as circle, concentric double circle and disc. The artificial velocity field is mainly used to generate the velocity command, which can set planning path in real time. Each agent in the swarm can be drove to reach some corresponding desired position without external command, which greatly reduces the complexity of the planning algorithm. Adaptive sliding mode control is used to ensure the precise tracking control for members and system robustness to eliminate external disturbance and uncertainties. A unique tracking differentiator algorithm can generate the relative velocity signals from the measured relative position signals, which are necessary in the artificial velocity field command tracking control. Numerical simulations are presented to show the feasibility of the proposed control strategy, which can achieve various desired swarm formation flying configurations and accomplish formation capture, maintenance and reconstruction successfully.
KW - Adaptive sliding mode
KW - Artificial potential field
KW - Spacecraft swarm
KW - Tracking differentiator
UR - https://www.scopus.com/pages/publications/85051495980
M3 - 会议稿件
AN - SCOPUS:85051495980
SN - 9781510855373
T3 - Proceedings of the International Astronautical Congress, IAC
SP - 798
EP - 810
BT - 68th International Astronautical Congress, IAC 2017
PB - International Astronautical Federation, IAF
T2 - 68th International Astronautical Congress: Unlocking Imagination, Fostering Innovation and Strengthening Security, IAC 2017
Y2 - 25 September 2017 through 29 September 2017
ER -