A fast calculation method for asteroid exploration window based on optimal and sub-optimal two-impulse transfer orbits
A fast calculation method for asteroid exploration window based on optimal and sub-optimal two-impulse transfer orbits
复制标题
基于最优和次优二脉冲转移轨道的小行星探测窗口快速计算方法
DOI:
10.1016/j.actaastro.2021.05.002
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发表时间:
2021-09
影响因子:
3.5
通讯作者:
Ziwei Zhou
中科院分区:
文献类型:
--
作者:
Xiaohui Wang;Honglei Shan;Yuxian Yue;Ziwei Zhou
For impulse transfers, the solution of two-impulse rendezvous is generally obtained by solving the Lambert orbit problem, and the search for the exploration window of the target celestial body is a two-dimensional optimization based on velocity increment calculation. In order to assess the accessibility and exploration window of large-number asteroids, this paper approximates the transfer orbit from the Earth to the target asteroid as a co-planar two-impulse transfer orbit and gives an effective method. Based on the theory of cotangential transfer orbit, this paper proposes a method to express the transfer orbit with one single variable (the aphelion argument of the transfer orbit,θT), which can also determine the start time of the transfer. After that, the paper combines the two-impulse orbit transfer theory (without considering the rendezvous) with the calculation method of the exploration window (considering the rendezvous), proposing the concept of the rendezvous difference angleεR.εRis defined as the mean anomaly angle difference between the spacecraft and the target object when the spacecraft enters the target orbit. The rendezvous difference angleεRhas the same minimum point as the velocity increment in exploration window search, while it can be directly calculated from the transfer orbit and the transfer time. When cotangential transfer orbits are used,εRcan be expressed as a function ofθT. TakingεRas the optimal target variable, the exploration window search can be simplified to a one-dimensional problem. This method is suitable for the large-scale accessibility calculation for asteroids with low inclinations, so as to quickly determine the accessible target group.
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