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Integrated 6-DOF Orbit-Attitude Dynamical Modeling and Control Using Geometric Mechanics

机译:集成的六自由度轨道姿态动力学建模和几何力学控制

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摘要

The integrated 6-DOF orbit-attitude dynamical modeling and control have shown great importance in various missions, for example, formation flying and proximity operations. The integrated approach yields better performances than the separate one in terms of accuracy, efficiency, and agility. One challenge in the integrated approach is to find a unified representation for the 6-DOF motion with configuration space SE(3). Recently, exponential coordinates of SE(3) have been used in dynamics and control of the 6-DOF motion, however, only on the kinematical level. In this paper, we will improve the current method by adopting exponential coordinates on the dynamical level, by giving the relation between the second-order derivative of exponential coordinates and spacecraft's accelerations. In this way, the 6-DOF motion in terms of exponential coordinates can be written as a second-order system with a quite compact form, to which a broader range of control theories, such as higher-order sliding modes, can be applied. For a demonstration purpose, a simple asymptotic tracking control law with almost global convergence is designed. Finally, the integrated modeling and control are applied to the body-fixed hovering over an asteroid and verified by a simulation, in which absolute motions of the spacecraft and asteroid are simulated separately.
机译:集成的6自由度轨道高度动力学建模和控制在各种任务(例如编队飞行和近距离作战)中显示出了重要意义。在准确性,效率和敏捷性方面,集成方法比单独方法具有更好的性能。集成方法中的一个挑战是找到具有配置空间SE(3)的6自由度运动的统一表示。最近,SE(3)的指数坐标已用于动力学和6自由度运动的控制,但是,仅在运动学水平上。在本文中,我们将通过在动力学级别上采用指数坐标,并给出指数坐标的二阶导数与航天器加速度之间的关系,来改进当前方法。这样,就可以将以指数坐标表示的6自由度运动编写为具有非常紧凑形式的二阶系统,可以将更广泛的控制理论(例如高阶滑动模式)应用于二阶系统。为了演示的目的,设计了一种具有几乎全局收敛性的简单渐近跟踪控制律。最后,将集成的建模和控制应用于固定在小行星上的悬停并通过仿真验证,其中分别模拟了航天器和小行星的绝对运动。

著录项

  • 来源
    《International journal of aerospace engineering》 |2017年第1期|4034328.1-4034328.13|共13页
  • 作者

    Jiang Ling; Wang Yue; Xu Shijie;

  • 作者单位

    Beihang Univ, Sch Astronaut, Beijing 100191, Peoples R China;

    Beihang Univ, Sch Astronaut, Beijing 100191, Peoples R China;

    Beihang Univ, Sch Astronaut, Beijing 100191, Peoples R China;

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  • 正文语种 eng
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  • 入库时间 2022-08-18 00:05:34

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