journal article·2022-09-22Open access

A Parallel Robotic Antenna Design for Downlinking Leo Satellite Signal Subject to Wind Disturbance

Miguel Espinoza, Ernesto Olguín-Díaz, Vicente Parra-Vega, Rogelio Alvarez-Vargas

Applied Sciences· Volume 12· Issue 19

Abstract

Passive LEO (Low Earth Orbit) satellites are a telecom premier option. However, LEO satellites impose not only stringent specifications on the resolution, precision and repeatability but also requiring advanced antenna technology for signal downlinking. To efficiently downlink LEO signals at each passage onto a given Earth region, we explored large size passive Earth antenna and an array of smaller size active Earth antennas to minimize the trajectory loss. To guarantee design specifications, the dynamics cannot be neglected given the size and inertia of base and antenna. In this paper, it is proposed the design, path planning and control of a six DoF robotic antenna maneuvering the antenna subject to aerodynamic wind disturbance. The system maneuvers to point at the LEO satellite over the whole envelope with the required precision to guarantee robust point-to-point tracking. Representative simulation results for three geolocations shows practical tracking with off-the-shelf-component actuators, without requiring any knowledge of the dynamics while withstanding state-dependent persistent disturbances.
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Research context

OpenAlex topics: Space Satellite Systems and Control · Robotic Mechanisms and Dynamics · Control and Dynamics of Mobile Robots

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

Department of Automatic Control, CIATEQ A.C., Queretaro 76246, Mexico

Robotics and Advanced Manufacturing Department, Research Center for Advanced Studies (Cinvestav), Saltillo 25900, Mexico

Funding

first and last authors

References (34)

Show source-provided references
1. A technical comparison of three low earth orbit satellite constellation systems to provide global broadband10.1016/j.actaastro.2019.03.040 ↗
2. Bhattacherjee, D., and Singla, A. (2019, January 9–12). Network topology design at 27,000 km/hour. Proceedings of the CoNEXT 2019—15th International Conference on Emerging Networking Experiments and Technologies, Orlando, FL, USA.10.1145/3359989.3365407 ↗
3. Analysis of Inter-Satellite Link Paths for LEO Mega-Constellation Networks10.1109/TVT.2021.3058126 ↗
4. Ardito, C.T., Morales, J.J., Khalife, J.J., Abdallah, A.A., and Kassas, Z.M. (2019, January 28–31). Performance evaluation of navigation using LEO satellite signals with periodically transmitted satellite positions. Proceedings of the ION 2019 International Technical Meeting of the Institute of Navigation, Reston, VA, USA.10.33012/2019.16743 ↗
5. Robust nonlinear task space control for 6 DOF parallel manipulator10.1016/j.automatica.2005.04.014 ↗
6. Research on the inertia matching of the Stewart parallel manipulator10.1016/j.rcim.2012.04.001 ↗
7. Adaptive Sliding Control of Six-DOF Flight Simulator Motion Platform
8. A review on the dynamic control of parallel kinematic machines: Theory and experiments
9. Modal space neural network compensation control for Gough–Stewart robot with uncertain load10.1016/j.neucom.2021.03.119 ↗
10. Shi, H., and Liu, W. (2021, January 26–28). A smooth sliding mode controller using a state observer for position control of the Stewart-Gough Platform. Proceedings of the 40th Chinese Control Conference, Shanghai, China.10.23919/CCC52363.2021.9550478 ↗
11. Xie, B., and Dai, S. (2022). Robust Terminal Sliding Mode Control on SE(3) for Gough–Stewart Flight Simulator Motion Platform with Payload Uncertainty. Electronics, 28.10.3390/electronics11050814 ↗
12. Xie, B., Dai, S., and Liu, F. (2021). A Lie Group-Based Iterative Algorithm Framework for Numerically Solving Forward Kinematics of Gough–Stewart Platform. Mathematics, 9.10.3390/math9070757 ↗
13. Dietmaier, P. (1998). The stewart-gough platform of general geometry can have 40 real postures. Advances in Robot Kinematics: Analysis and Control, Springer.10.1007/978-94-015-9064-8_1 ↗
14. Stewart platform-based manipulator: General theory and practical construction10.1177/027836498600500216 ↗
15. Merlet, J.-P. (2006). Parallel Robots, Springer.
16. Goldstein, H. (1980). Classical Mechanics, Addison Wesley. [2nd ed.].
17. A survey of attitude representations
18. Siciliano, B., and Khatib, O. (2008). Handbook of Robotics, Springer.10.1007/978-3-540-30301-5 ↗
19. Lazard, D. (1993). On the representation of rigid-body motions and its application to generalized platform manipulators. Computational Kinematics, Springer.10.1007/978-94-015-8192-9_16 ↗
20. Rolland, L. (2008). Certified Solving and Synthesis on Modeling of the Kinematics. Problems of Gough-Type Parallel Manipulators with an Exact Algebraic Method. Parallel Manipulators, towards New Applications, InTech.10.5772/5431 ↗
21. Porta, J.M., and Thomas, F. (2018, January 21–25). Yet another approach to the Gough–Stewart platform forward kinematics. Proceedings of the 2018 IEEE International Conference on Robotics and Automation (ICRA) 2018, Brisbane, QLD, Australia.10.1109/ICRA.2018.8460900 ↗
22. Kinematic analysis and workspace determination of a 6 DOF CKCM robot end-effector10.1016/0378-3804(89)90038-7 ↗
23. Parenti-Castelli, V. (1992). Stewart platforms and Gröbner basis. Advances in Robot Kinematic, Available online: https://cir.nii.ac.jp/crid/1570291225443157248.
24. An algorithm for solving the direct kinematics of general Stewart-Gough platforms10.1016/0094-114X(95)00091-C ↗
25. Forward displacement analysis of general six-in-parallel SPS (Stewart) platform manipulators using soma coordinates10.1016/0094-114X(95)00068-A ↗
26. Stoughton, R., and Arai, T. (1991, January 3–5). Optimal sensor placement for forward kinematics evaluation of a 6-DOF parallel link manipulator. Proceedings of the IROS’91: IEEE/RSJ International Workshop on Intelligent Robots and Systems, Osaka, Japan.
27. Fischer, P.J., and Daniel, R.W. (1993). Real time kinematics for a 6 dof telerobotic joystick. RoManSy 9, Springer.10.1007/BFb0031456 ↗
28. Dadkhah Tehrani, R., Givi, H., Crunteanu, D.-E., and Cican, G. (2021). Adaptive Predictive Functional Control of X-Y Pedestal for LEO Satellite Tracking Using Laguerre Functions. Appl. Sci., 11.10.3390/app11219794 ↗
29. General solution for the dynamic modeling of parallel robots10.1007/s10846-007-9137-x ↗
30. Inverse and direct dynamic models of hybrid robots10.1016/j.mechmachtheory.2009.11.007 ↗
31. A New Feedback Method for Dynamic Control of Manipulators
32. Kawamura, S., Miyazaki, F., and Arimoto, S. (1988, January 24–29). Is a local linear PD feedback control law effective for trajectory tracking of robot motion. Proceedings of the IEEE International Conference on Robotics and Automation, Philadelphia, PA, USA.
33. Ortega, R., and Spong, M.W. (1998, January 12–14). Adaptive motion control of rigid robots: A tutorial. Proceedings of the IEEE Conference on Decision and Control, New Orleans, LA, USA.
34. Parra-Vega, V., and Arimoto, S. (2001, January 7). Nonlinear PID control with sliding modes for tracking of robot manipulators. Proceedings of the IEEE International Conference on Control Applications, Mexico City, Mexico.