首页> 外文会议>IAF Astrodynamics Symposium;International Astronautical Congress >ORBIT DESIGN AND MAINTENANCE IN THE ELLIPTICAL HILL PROBLEM WITH APPLICATIONS TO THE PHOBOS SAMPLE RETURN MISSION MMX
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ORBIT DESIGN AND MAINTENANCE IN THE ELLIPTICAL HILL PROBLEM WITH APPLICATIONS TO THE PHOBOS SAMPLE RETURN MISSION MMX

机译:椭圆形山区问题的轨道设计和维护与Phobos样本返回任务MMX的应用程序

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Martian Moon eXploration mission, currently under development by JAXA, will be launched in 2024 with the goal of retrieving pristine samples from the surface of Phobos. Soon after arrival, the spacecraft will inject into retrograde relative trajectories known as quasi-satellite orbits and study the geophysical environment of the Martian satellite for more than three years. This paper presents the orbit design and maintenance strategy of MMX in the framework of the elliptical Hill problem with ellipsoidal secondary. Specifically, we introduce a numerical continuation procedure on the eccentricity of Phobos to generate families of two-dimensional quasi-periodic invariant tori that replace purely periodic solutions that exist in the circular case. Two-dimensional torus maps can be then constructed and used to represent physical quantities of interest (e.g., spacecraft longitude and altitude), as well as to generate reference trajectories for tracking purposes. Sensitivity and stability analyses are carried out to investigate the dynamical properties of retrograde relative trajectories in the time-periodic case. Finally, a Linear Quadratic Regulator is implemented in order to assess the robustness of the computed trajectories under injection, navigation, and execution errors. Monte Carlo simulations demonstrate that all of the computed quasi-satellite orbits can be maintained with as low as 18.065 m/s per month.
机译:目前正在JAXA开发的火星月亮勘探使命将于2024年推出,目的是从Phobos表面检索原始样品。抵达后不久,航天器将注入逆行相对轨迹,称为准卫星轨道,并研究马尔蒂安卫星的地球物理环境超过三年。本文介绍了椭圆体次级椭圆山问题框架内MMX的轨道设计和维护策略。具体地,我们在Phobos的偏心率上介绍了一种数值延续程序,以产生二维准周期性不变量TORI的家庭,其替换存在于圆形壳体中的纯度周期性溶液。然后可以构造二维圆环图,并用于表示感兴趣的物理量(例如,航天器经度和高度),以及产生用于跟踪目的的参考轨迹。进行敏感性和稳定性分析,以研究逆行相对轨迹在时间周期性情况下的动态特性。最后,实现了线性二次调节器,以便评估注射,导航和执行错误下计算的轨迹的稳健性。 Monte Carlo模拟表明,所有计算的准卫星轨道可保持低至每月18.065米/秒。

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