Control of interferometric spacecraft arrays for (u, v) plane coverage in multi-body regimes

被引:0
|
作者
Lindsay D. Millard
Kathleen C. Howell
机构
[1] Purdue University,School of Aeronautics and Astronautics
[2] Purdue University,School of Aeronautics and Astronautics
关键词
Libration Point; Halo Orbit; State Transition Matrix; Sequential Quadratic Programming Algorithm; Lyapunov Orbit;
D O I
暂无
中图分类号
学科分类号
摘要
Libration point orbits may be advantageous locations for spacecraft imaging formations. Therefore, control of these arrays in multi-body regimes is critical. Ideally, the motion of spacecraft within an imaging array minimizes fuel usage while maximizing resolution of a distant object in some mission-specified frequency band. Maximizing image resolution implies adequate coverage of the (u, v) plane in a specified observation time. In the current work, an optimization problem to minimize fuel usage while maximizing an image metric is formulated in the circular restricted three-body problem. Optimization is simplified by subdividing the task into two distinct smaller problems: imaging optimization and fuel optimization. Then, these problems are solved separately. Image reconstruction and coverage of the (u, v) plane are simulated for interferometric spacecraft configurations, demonstrating potential applications of the algorithm and the resulting motion.
引用
收藏
页码:71 / 97
页数:26
相关论文
共 50 条
  • [31] HYBRID CONTROL OF FLEXIBLE MULTI-BODY SYSTEMS.
    Chang, C.W.
    Shabana, A.A.
    1600, (25):
  • [32] An Approach to the Dynamics and Control of Uncertain Multi-body Systems
    Wanichanon, Thanapat
    Cho, Hancheol
    Udwadia, Firdaus E.
    DYNAMICAL ANALYSIS OF MULTIBODY SYSTEMS WITH DESIGN UNCERTAINTIES, 2015, 13 : 43 - 52
  • [33] Recent advances in multi-body dynamics and nonlinear control
    Aerospace and Mechanical Engineering, University of Southern California, Los Angeles, CA 90089-1453, United States
    J. Braz. Soc. Mech. Sci. Eng., 2006, 3 (311-315):
  • [34] Erratum to: Dynamics and control of a multi-body planar pendulum
    Firdaus E. Udwadia
    Prasanth B. Koganti
    Nonlinear Dynamics, 2015, 82 : 1059 - 1059
  • [35] Application of Periapse Maps for the Design of Trajectories Near the Smaller Primary in Multi-Body Regimes
    Howell, Kathleen C.
    Davis, Diane C.
    Haapala, Amanda F.
    MATHEMATICAL PROBLEMS IN ENGINEERING, 2012, 2012
  • [36] An Experimental and Numerical Study of Motion Responses of Multi-Body Arrays with Hinge Connections
    Zhang, De-Qing
    Yuan, Zhi-Ming
    Zhao, Guang-Wei
    Chen, Yu-Jing
    Du, Jun-Feng
    JOURNAL OF MARINE SCIENCE AND ENGINEERING, 2024, 12 (10)
  • [37] Lagrangian coherent structures in various map representations for application to multi-body gravitational regimes
    Short, Cody R.
    Howell, Kathleen C.
    ACTA ASTRONAUTICA, 2014, 94 (02) : 592 - 607
  • [38] GPU-accelerated computing for Lagrangian coherent structures of multi-body gravitational regimes
    Mingpei Lin
    Ming Xu
    Xiaoyu Fu
    Astrophysics and Space Science, 2017, 362
  • [39] GPU-accelerated computing for Lagrangian coherent structures of multi-body gravitational regimes
    Lin, Mingpei
    Xu, Ming
    Fu, Xiaoyu
    ASTROPHYSICS AND SPACE SCIENCE, 2017, 362 (04)
  • [40] Astrodynamics, guidance, navigation and control in chaotic multi-body environments
    Colagrossi, Andrea
    Lizy-Destrez, Stephanie
    Baresi, Nicola
    Masdemont, Josep
    Bucci, Lorenzo
    FRONTIERS IN SPACE TECHNOLOGIES, 2022, 3