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Connecting orbits and invariant manifolds in the spatial restricted three-body problem

机译:空间受限三体问题中的连接轨道和不变流形

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摘要

The invariant manifold structures of the collinear libration points for the restricted three-body problem provide the framework for understanding transport phenomena from a geometrical point of view. In particular, the stable and unstable invariant manifold tubes associated with libration point orbits are the phase space conduits transporting material between primary bodies for separate three-body systems. These tubes can be used to construct new spacecraft trajectories, such as a ‘Petit Grand Tour’ of the moons of Jupiter. Previous work focused on the planar circular restricted three-body problem. udThis work extends the results to the three-dimensional case. Besides providing a full description of different kinds of libration motions in a large vicinity of these points, this paper numerically demonstrates the existence of heteroclinic connections between pairs of libration orbits, one around the libration point L_1 and the other around L_2. Since these connections are asymptotic orbits, no manoeuvre is needed to perform the transfer from one libration point orbit to the other. A knowledge of these orbits can be very useful in the design of missions such as the Genesis Discovery Mission, and may provide the backbone for other interesting orbits in the future.
机译:受限制的三体问题的共线解放点的不变流形结构为从几何角度理解运输现象提供了框架。特别地,与释放点轨道相关的稳定和不稳定不变歧管是相空间导管,用于在分开的三体系统的初级主体之间传输材料。这些管子可用于构建新的航天器轨迹,例如木星卫星的“小小旅行”。先前的工作集中在平面圆约束三体问题上。 ud这项工作将结果扩展到三维情况。除了全面描述这些点附近的不同类型的运动之外,本文还通过数值方法证明了成对的自由轨道之间存在异质性连接,一个在自由点L_1周围,另一个在L_2周围。由于这些连接是渐近轨道,因此无需进行任何操作即可完成从一个解放点轨道到另一个解放点轨道的转移。对这些轨道的了解在诸如创世纪发现任务等任务的设计中非常有用,并且可能为将来的其他有趣轨道提供基础。

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