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Transfer orbits to the Earth-Moon triangular libration points

机译:将轨道转移到地月三角解放点

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The particular positions and dynamics of the triangular libration points in the Earth-Moon system make them potential candidates for future space applications. Taking the leading L_4 point as an example, this paper studies the transfer orbits to the vicinity of this equilibrium point. Two basic models are used: the circular restricted three-body problem (CRTBP) and the bi-circular problem (BCP). The order-three analytical solution of the motion around the triangular libration points in the CRTBP model is taken as the nominal orbit. Three different approaches are studied: direct transfer, transfer utilizing powered lunar gravity assist, and transfer utilizing the Sun's gravity. Lastly, low energy transfer orbits are extensively studied in the BCP model via a numerical approach. Our studies show that the total delta-v cost is considerably reduced if the Moon's gravity or the Sun's gravity can be used, at the cost of a longer transfer time. The delta-v cost and the time of flight (TOF) in our work are approximately: 3.90-4.40 km/s and 4-8 days for the direct transfer; 3.41-3.48 km/s and 18-52 days for the transfer utilizing powered lunar gravity assist; 3.33-3.40 km/s and 70-95 days for the transfer utilizing the Sun's gravity. For the low energy transfer orbits, the lower limit of the delta-v cost is around 3.10 km/s.
机译:地月系统中三角形解放点的特殊位置和动力学特性使其成为未来空间应用的潜在候选者。以领先的L_4点为例,研究了到该平衡点附近的转移轨道。使用了两种基本模型:圆形受限三体问题(CRTBP)和双圆问题(BCP)。 CRTBP模型中围绕三角形释放点的运动的三阶解析解被视为标称轨道。研究了三种不同的方法:直接转移,利用动力月球重力辅助的转移和利用太阳引力的转移。最后,通过数值方法在BCP模型中广泛研究了低能传递轨道。我们的研究表明,如果可以使用月球的重力或太阳的重力,则总的delta-v成本会大大降低,但需要更长的传输时间。在我们的工作中,ΔV成本和飞行时间(TOF)大约为:3.90-4.40 km / s和4-8天用于直接传输;使用动力月球重力辅助仪进行传输的速度为3.41-3.48 km / s和18-52天;利用太阳的引力进行的3.33-3.40 km / s和70-95天的转换。对于低能量传输轨道,Δ-v成本的下限约为3.10 km / s。

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