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The Analysis of Trajectory Sensibility in Restricted Three-Body Problem

机译:受限三体问题中的轨迹敏感性分析

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In the context of circular restricted three-body problem, the trajectory sensibility to disturbances of different kind, different magnitude, and dif:ferent direction were analyzed. Firstly, a method based on eigenvalues of state transition matrix was improved to gain computational efficiency. Secondly, a method based on distance in configuration space is proposed to calculate trajectory local stability in detail, with this method, the maximum unstable direction of any point on the trajectory can be decided. As an example, the trajectory sensibility of Earth-Moon L1 point Lyapunov orbit was calculated and discussed in detaiL Finally, this method was extended to calculate the sensibility of a non periodical trajectory, the result was presented. Information gained from the trajectory sensibility analysis can be used to guide the measurement and navigation process in actual space missions.
机译:在圆形受限三体问题的背景下,分析了轨迹对不同种类,不同大小和不同方向的扰动的敏感性。首先,改进了一种基于状态转移矩阵特征值的方法,以提高计算效率。其次,提出了一种基于配置空间距离的方法,详细计算了轨迹的局部稳定性,该方法可以确定轨迹上任意点的最大不稳定方向。以月球L1点Lyapunov轨道的轨迹敏感性为例进行了计算和讨论,最后对该方法进行了扩展以计算非周期性轨迹的敏感性,并给出了结果。从轨迹敏感性分析中获得的信息可用于指导实际太空任务中的测量和导航过程。

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