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Selection of intersection conditions for transfer orbits based on invariant manifolds between libration points

机译:基于解放点之间不变流形的转移轨道相交条件选择

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The planar circular restricted three-body problem (PCRTBP) model and calculation method of invariant manifolds of a periodic orbit about a libration point are presented, intersection conditions for transfer orbits designed for different periodic orbits (original orbit and desired orbit) based on invariant manifolds of PCRTBP are researched and given: first one is that the Jacobi constants of a pair of periodic orbit must be equal; second one is that choice of the departure moment of original orbit and the entry moment of object orbit is made in order to the manifold conjugated by unstable manifold of original orbit formed at the departure moment and stable manifold of object orbit formed at the entry moment is most optimal in energy. Finally, as an example, the transfer orbit between the Lagrange points of the Earth-Moon System is designed by making a choice equal Jacobi constants and departure/entry moments on the state space plot for a pair of periodic orbit.
机译:提出了平面圆约束三体问题(PCRTBP)模型和围绕释放点的周期轨道不变流形的计算方法,并基于不变流形为不同周期轨道(原始轨道和期望轨道)设计了转移轨道的相交条件研究并给出了PCRTBP的定律:第一个是一对周期轨道的雅可比常数必须相等;第二个是选择原始轨道的离场矩和物体轨道的进入矩,以使由离去时刻形成的原始轨道的不稳定流形和在入口瞬间形成的目标轨道的稳定流形共轭的流形为:能量最佳。最后,作为一个例子,通过对一对周期轨道进行选择,使其等于雅可比常数和状态空间图上的离开/进入力矩,从而设计了月球系统拉格朗日点之间的转移轨道。

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