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Low-energy lunar transfers using spatial transit orbits

机译:利用空间过境轨道进行低能登月

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This paper is concerned with natural and artificial low-energy lunar transfers in three-dimensional space. The main contribution of this paper is that the limitations of the planar manifold assumption, which is adopted in previous low-energy orbit design methods, are avoided by describing the transfer orbits with more realistic spatial transit and non-transit orbits. To start, the limitations of the previous design methods for the low-energy trajectories are highlighted, and the boundaries of the spatial transit orbits, which can enter into or escape from the potential well near the Moon through the L_1 or L_2 bottleneck regions of the zero velocity surface, are defined on a Poincare section by using the necessary and sufficient condition of transition. Next, by considering the dominant gravity bodies in different orbit segments the motion near the Moon is analyzed in the Earth-Moon circular restricted three-body problem (CR3BP). For natural celestial bodies, the statistical characteristics of the lunar collision trajectories are studied. For the artificial celestial bodies, the investigation is focused on the achievable range of inclination and height of the low lunar orbit (LLO). Then, the motion between the Earth and the Moon is studied in the Earth-Moon based Sun-perturbed bicircular four-body problem (B4BP). For natural and artificial celestial bodies, the Earth-origin trajectories and the trajectories from the low Earth orbits are analyzed. Compared to the current planar manifold based design methods, the technique introduced in this paper can evaluate the lunar transfer orbits more accurately. Also, some lunar transfer trajectories which do not exist in the manifold based models can be found, and the heights and inclinations of the parking orbits around the Earth and the Moon can also be analyzed.
机译:本文涉及三维空间中自然和人为的低能月球传递。本文的主要贡献在于,通过描述具有更现实的空间过渡和非过渡轨道的转移轨道,避免了在先前的低能轨道设计方法中采用的平面流形假设的局限性。首先,强调低能量轨迹的先前设计方法的局限性,以及空间传播轨道的边界,这些边界可以通过月球的L_1或L_2瓶颈区域进入或逃离月球附近的势阱。通过使用必要和足够的过渡条件,在Poincare截面上定义了零速度曲面。接下来,通过考虑不同轨道段中的主要重力体,在月球圆形受限三体问题(CR3BP)中分析了月球附近的运动。对于自然天体,研究了月球碰撞轨迹的统计特性。对于人造天体,研究集中在低月球轨道(LLO)的可倾斜范围和高度上。然后,在基于月球的太阳扰动双圆四体问题(B4BP)中研究了地球与月球之间的运动。对于自然和人造天体,分析了地球起源的轨迹和低地球轨道的轨迹。与目前基于平面流形的设计方法相比,本文介绍的技术可以更准确地评估月球转移轨道。同样,可以找到一些在基于流形的模型中不存在的月球转移轨迹,并且还可以分析围绕地球和月球的停车轨道的高度和倾斜度。

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