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Periodic Orbit-Attitude Solutions in the Planar Elliptic Restricted Three-Body Problem

机译:平面椭圆约束三体问题的周期轨道姿态解

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摘要

The pitch motion of spacecraft in the planar elliptic restricted three-body system is studied. Previous studies laid the foundation for spacecraft stability analysis with a small perturbation to the zero pitch motion. In this study, a cellmapping approach that combines analytical and numerical techniques is used to study the global behavior of the full nonlinear spacecraft attitude in which coupling between orbital dynamics and attitude occurs. Spacecraft placed at the Lagrangian points and some of the reference trajectories are considered to study the effect of varying gravity gradient torque to pitch motion in the three-body system. The spacecraft configuration and orbital eccentricity are also taken into account as parameters for the study. Multiple-period periodic solutions and invariant surfaces are presented for different cases.
机译:研究了平面椭圆约束三体系统中航天器的俯仰运动。先前的研究为航天器稳定性分析打下了零螺距运动的微小扰动奠定了基础。在这项研究中,结合了分析和数值技术的细胞映射方法被用于研究在轨道动力学和姿态之间发生耦合的全非线性航天器姿态的整体行为。为了研究三体系统中重力梯度转矩的变化对俯仰运动的影响,考虑了放置在拉格朗日点和一些参考轨迹上的航天器。航天器的构型和轨道偏心率也作为研究参数考虑在内。提出了针对不同情况的多周期周期解和不变曲面。

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  • 来源
    《Journal of guidance, control, and dynamics》 |2018年第3期|644-657|共14页
  • 作者

    Dayung Koh; Rodney L. Anderson;

  • 作者单位

    Jet Propulsion Laboratory, California Institute of Technology, Pasadena, California 91109;

    Jet Propulsion Laboratory, California Institute of Technology, Pasadena, California 91109;

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  • 正文语种 eng
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