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An optimization approach to search for quasi-critical inclinations for direct and retrograde orbits Applications for artificial satellites around Io

机译:在IO周围人造卫星的直接和逆行轨道应用中寻找准关键倾斜的优化方法

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摘要

When only the secular terms due to the central body oblateness are considered in the gravitational potential, the critical inclination classical values are about 63.43 degrees and 116.56 degrees for the direct and retrograde orbits, respectively. If sectoral terms are included into disturbing function, the equations of motion become coupled, then searching for critical inclinations is not a trivial problem. Thus, for the purpose of overcoming this difficulty and to shed light on the effect of inserting the C-22 sectoral hamornic in the Hamiltonian function, the quasi-critical inclinations concept is revised and its solution is proposed as an optimization problem. In this sense, the present article makes the following contributions to the quasi-critical inclination problem: (i) applying the nonlinear optimization tools to solve this problem; (ii) through this technique, obtaining quasi-critical inclinations for the retrograde case for the first time; (iii) using this technique to find direct and retrograde orbits around Io, a very important body to be studied in the future.
机译:当在重力潜力中仅考虑导致中央体允许的世俗术语时,临界倾斜经典值分别为直接和逆行轨道的63.43度和116.56度。如果扇形术语被包含在令人不安的功能中,则运动方程被耦合,然后搜索关键倾斜不是一个琐碎的问题。因此,为了克服这种困难和揭示在哈密顿函数中插入C-22扇区内的效果,修订了准关键倾斜度概念,并提出了其解决方案作为优化问题。从这个意义上讲,本文对准关键倾向问题进行以下贡献:(i)应用非线性优化工具来解决这个问题; (ii)通过该技术,首次获得逆行案例的准关键倾向; (iii)使用这种技术来查找IO周围的直接和逆行轨道,是未来学习的非常重要的身体。

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