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Transfers to Distant Periodic Orbits Around the Moon via Their Invariant Manifolds

机译:通过其不变的流形转移到绕月球的遥远周期轨道

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摘要

This paper presents two ways to transfer a spacecraft to distant periodic orbits in the Earth–Moon system. These unstable periodic orbits of the restricted three-body problem reveal a rich phase-portrait structure that can be used by space missions. Through the perspective of dynamical system theory, distant periodic orbits' invariant manifolds can be exploited to design novel low-energy trajectories in the Earth–Moon framework. Interior and exterior transfers are presented. The latter use impulsive, high-thrust propulsion to target the stable manifold from the exterior. Interior transfers are instead formulated with continuous, low-thrust propulsion. The attainable sets are used in both cases to handle families of either coast arcs or low-thrust orbits. First guess solutions are optimized in the framework of the Sun–Earth–Moon–Spacecraft restricted four-body problem through direct transcription and multiple shooting. The novelty of the presented solutions, as well as their efficiency, is demonstrated through examples.
机译:本文介绍了两种将航天器转移到月球系统中较远的周期性轨道的方法。受限制的三体问题的这些不稳定的周期性轨道揭示了太空任务可使用的丰富的相像结构。从动力学系统理论的角度来看,可以利用遥远周期轨道的不变流形在地-月框架中设计新颖的低能轨道。介绍了内部和外部传输。后者使用脉冲的高推力推进力从外部瞄准稳定的歧管。相反,内部变速箱采用连续的低推力推进。在两种情况下,可达到的集合都用于处理海岸弧或低推力轨道的族。通过直接转录和多次射击,在太阳-地球-月亮-航天器限制四体问题的框架内优化了第一个猜测的解决方案。通过示例演示了所提出的解决方案的新颖性及其效率。

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