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Displaced non-Keplerian orbits using impulsive thrust

机译:使用脉冲推力位移非基普勒轨道

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This paper investigates new families of displaced, highly non-Keplerian orbits in the two-body problem and artificial equilibria in the circular restricted three-body problem. The families of orbits presented extend prior work by using periodic impulses to generate displaced orbits rather than continuous thrust. The new displaced orbits comprise a sequence of individual Keplerian arcs whose intersection is continuous in position, with discontinuities in velocity removed using impulses. For frequent impulses the new families of orbits approximate continuous thrust non-Keplerian orbits found in previous studies. To generate approximations to artificial equilibria in the circular restricted three-body problem, periodic impulses are used to generate a sequence of connected three-body arcs which begin and terminate at a fixed position in the rotating frame of reference. Again, these families of orbits reduce to the families of artificial equilibria found using continuous thrust.
机译:本文研究了两体问题中新的流离失所,高度非Keplerian轨道族,以及圆形受限三体问题中的人为平衡。提出的轨道族通过使用周期性脉冲来产生位移轨道而不是连续推力来扩展先前的工作。新的位移轨道包括一系列单独的Keplerian弧,其交点在位置上是连续的,并且通过脉冲消除了速度的不连续性。对于频繁的冲动,新的轨道族近似于先前研究中发现的连续推力非Keplerian轨道。为了生成圆形受限三体问题中人工平衡的近似值,使用周期性脉冲来生成一系列连接的三体弧,这些弧在旋转参照系中的固定位置处开始和终止。同样,这些轨道族减少到使用连续推力发现的人工平衡族。

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