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首页> 外文期刊>Advances in space research >Stability of relative equilibria of the full spacecraft dynamics around an asteroid with orbit-attitude coupling
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Stability of relative equilibria of the full spacecraft dynamics around an asteroid with orbit-attitude coupling

机译:具有轨道-高度耦合的小行星周围的完整航天器动力学的相对平衡的稳定性

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摘要

The full dynamics of spacecraft around an asteroid, in which the spacecraft is considered as a rigid body and the gravitational orbit attitude coupling is taken into account, is of great value and interest in the precise theories of the motion. The spectral stability of the classical relative equilibria of the full spacecraft dynamics around an asteroid is studied with the method of geometric mechanics. The stability conditions are given explicitly based on the characteristic equation of the linear system matrix. It is found that the linearized system decouples into two entirely independent subsystems, which correspond to the motions within and outside the equatorial plane of the asteroid respectively. The system parameters are divided into three groups that describe the traditional stationary orbit stability, the significance of the orbit-attitude coupling and the mass distribution of the spacecraft respectively. The spectral stability of the relative equilibria is investigated numerically with respect to the three groups of system parameters. The relations between the full spacecraft dynamics and the traditional spacecraft dynamics, as well as the effect of the orbit attitude coupling, are assessed. We find that when the orbit-attitude coupling is strong,- the mass distribution of the spacecraft dominates the stability of the relative equilibria; whereas when the orbit-attitude coupling is weak, both the mass distribution and the traditional stationary orbit stability have significant effects on the stability. We also give a criterion to determine whether the orbit-attitude coupling needs to be considered.
机译:围绕小行星的航天器的全部动力学,在其中,将航天器视为一个刚体,并考虑了重力轨道的姿态耦合,对于精确的运动理论具有重要的价值和兴趣。利用几何力学方法研究了围绕小行星的完整航天器动力学的经典相对平衡的光谱稳定性。根据线性系统矩阵的特征方程明确给出了稳定性条件。发现线性系统解耦为两个完全独立的子系统,这两个子系统分别对应于小行星赤道平面内外的运动。系统参数分为三组,分别描述了传统的静止轨道稳定性,轨道-高度耦合的意义和航天器的质量分布。相对于三组系统参数,对相对平衡的光谱稳定性进行了数值研究。评估了完整航天器动力学与传统航天器动力学之间的关系,以及轨道姿态耦合的影响。我们发现,当轨道高度耦合强时,航天器的质量分布支配着相对平衡的稳定性。反之,当轨道高度耦合弱时,质量分布和传统的静止轨道稳定性都会对稳定性产生重大影响。我们还给出了确定是否需要考虑轨道-高度耦合的标准。

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