圆形受限三体问题中基于不变流形的链式简单周期轨道设计

Yao Yu, Jia Jie, M. Kemao
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引用次数: 3

摘要

对振动点的空间任务是进行深空探测的一个有趣的机会,可以降低成本和风险,并通过利用周期轨道的不变流形获得更好的结果。本文通过周期轨道的不变流形来研究周期轨道的链化,为空间探索,特别是在日地月系统中提供各种类型的低能轨道。最近的研究表明,这种方法可以用于设计行星飞掠和行星捕获轨道。这表明,周期轨道链技术更为普遍和广泛适用,而不仅仅局限于振动任务。不变流形的使用为研究不同的任务应用提供了统一的理论方法。它还为这种轨迹的计算和优化提供了鲁棒的数值算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Chaining simple periodic orbits design based on invariant manifolds in the Circular Restricted Three-Body Problem
Space missions to libration points are an interesting opportunity to perform deep space explorations reducing costs and risks and to obtain better results by taking advantages of invariant manifolds of periodic orbits. This paper studies the chaining of periodic orbits via their invariant manifolds to provide various types of low energy orbits for space exploration, particularly in the Sun-Earth-Moon system. Recent work shows that this approach may be used to design planetary flyby and planetary capture orbits. This shows that the technique for chaining periodic orbits is much more general and widely applicable, and is not restricted to libration missions only. The use of invariant manifolds provides a unified theoretical approach for studying different mission applications. It also provides robust numerical algorithms for the computation and optimization of such trajectories.
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