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椭圆轨道上在轨服务航天器绕飞轨道设计及控制 被引量:1

Flyaround orbit design and keep control for on-orbit-servicing spacecraft in eccentric orbits
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摘要 针对在轨服务航天器相对椭圆轨道目标器任务要求,提出了追踪器相对目标器进行绕飞的初始条件及考虑各种摄动情况下轨道保持的最优控制算法。通过对椭圆轨道时变相对线性化方程及解析解的详细分析,给出了追踪器进行绕飞的必要条件。进一步考虑到安全问题,给出了使目标器位于绕飞轨迹中心的条件,同时还进行了给定追踪器形状和距离的绕飞轨迹设计。考虑到实际绕飞中受到各种摄动的影响,结合最优控制理论设计了控制向量受限的离散LQR最优控制器,将追踪器控制在预定的绕飞轨迹中。文中设计了三个控制误差区域,将控制器作用在合理的偏差范围内,避免了因控制测量误差而消耗大量燃料。最后进行了仿真验证,结果表明,文中的设计方法和控制算法合理有效。 Focusing on the requirement of on-orbit-servicing spacecraft to targeter in eccentric orbits, the initial conditions for the chaser flying around the targeter and the optimal control algorithm used to keep the flyaround orbit under perturbance were presented. With detailed analyzing the time variant and relatively linearized formulas and their analytic solutions, the necessary conditions for the chaser flyaround were acquired. To consider the safety, the conditions for the targeter to locate at the center of flyaround orbit and its design under given chaser shape and distance were presented. In view of the influence of perturbance, a discrete LQR optimal controller with constraint control vector to keep the chaser in the scheduled orbit was designed. Three control error boxes enabling the controller to work in the reasonable error areas to avoid fuel wastage for the error measure were also allocated. An example design was validated successfully by a simulation.
出处 《吉林大学学报(工学版)》 EI CAS CSCD 北大核心 2006年第3期410-416,共7页 Journal of Jilin University:Engineering and Technology Edition
基金 '973'国家重点基础研究发展规划项目(5131201)
关键词 飞行器设计 在轨服务 轨道设计 最优控制 aerocraft design on-orbit-servicing orbit design optimal control
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参考文献6

  • 1Gokhan Inalhan, Michael Tillerson, Jonathan P How. Relative dynamics and control of spacecraft formations in eccentric orbits [ J ]. Journal of Guidance, Control, and Dynamics,2002,25( 1 ) : 48-59.
  • 2Joerg Kreisel. On-Orbit servicing of satellites (OOS) : Its potential market and impact [ C ]//ASTRA Workshop 2002 - ESA/ESTEC, 2002.
  • 3于萍,张洪华.椭圆轨道编队飞行的典型模态与构型保持控制方法[J].宇航学报,2005,26(1):7-12. 被引量:11
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二级参考文献3

  • 1Inalhan G, Tillerson M, How J P. Relative dynamics and control of spacecraft formations in eccentric orbits[J]. Journal of Guidance, Control, and Dynamics, 2002,25(1):48-59
  • 2Carter T E. New form for the optimal rendezvous equations near a keplerian orbit[J]. Journal of Guidance, Control, and Dynamics, 1990,13(1):1411-1416
  • 3林来兴.小卫星编队飞行组成虚拟卫星研究[J].863航天技术通讯,2000,(5):1-28.

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