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Optimization of low-thrust Earth-orbit transfers using the vectorial orbital elements

机译:使用矢量轨道元素的低推力地球轨道转移的优化

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As we know, choice of coordinates is of great significance for the performance of analytical and computational approaches in astrodynamics. In this paper, we consider the application of a set of vectorial orbital elements of the Milankovitch type to low-thrust Earth-orbit trajectory optimization and develop a methodology to rapidly work out optimal solutions of low-thrust Earth-orbit transfers. A new vectorial dynamic model of a thrusting spacecraft are presented, and the model is concise and nonsingular for any non-degenerate orbits. A parameter estimation approach is introduced to solve the complex two-point boundary value problem by setting the unknown values of the initial co-states as parameters to be estimated and the boundary values as desired observations. The performance of the proposed dynamic model is demonstrated by optimizing two orbit-raising trajectories and one orbit lowering trajectory. The simulation results indicate that the proposed dynamic model can give the optimal solutions of low-thrust Earth-orbit transfers with efficiency and robustness. (C) 2021 Elsevier Masson SAS. All rights reserved.
机译:众所周知,坐标的选择对于actrocumics的分析和计算方法的性能具有重要意义。在本文中,我们考虑将米兰科接触型的一组矢量轨道元素的应用到低推力地球轨道轨迹优化,并开发一种迅速解决低推力地球轨道转移的最佳解决方案的方法。提出了一种推力航天器的新矢量动态模型,并且模型简洁而非解析的任何非退化轨道。引入参数估计方法来解决复杂的两点边值问题,通过将初始共同状态的未知值设置为要估计的参数以及作为所需观察的边界值来解决。通过优化两个轨道轨迹和一个轨道降低轨迹来证明所提出的动态模型的性能。仿真结果表明,该动态模型可以以效率和稳健性提供低推力地球轨道转移的最佳解决方案。 (c)2021 Elsevier Masson SAS。版权所有。

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