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Periodic orbit-attitude solutions along planar orbits in a perturbed circular restricted three-body problem for the Earth-Moon system

机译:地球-月球系统摄动圆形受限三体问题中沿平面轨道的周期轨道姿态解

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Interest on Large Space Structures (LSS), orbiting in strategic and possibly long-term stable locations, is nowadays increasing in the space community. LSS can serve as strategic outpost to support a variety of manned and unmanned mission, or may carry scientific payloads for astronomical observations. The paper focuses on analysing LSS in the Earth-Moon system, exploring dynamical structures that are available within a multi-body gravitational environment. Coupling between attitude and orbital dynamics is investigated, with particular interest on the gravity gradient torque exerted by the two massive attractors. First, natural periodic orbit-attitude solutions are obtained; a LSS that exploits such solutions would benefit of a naturally periodic body rotation synchronous with the orbital motion, easing the effort of the attitude control system to satisfy pointing requirements. Then, the solar radiation pressure is introduced into the fully coupled dynamical model and its effects investigated, discovering novel periodic attitude solutions. Benefits of periodic behaviours that incorporate solar radiation pressure are discussed, and analysed via the variation of some parameters (e.g reflection/absorption coefficients, position of the centre of pressure). As a final step to refine the current perturbed orbit-attitude model, a structure flexibility is also superimposed to a reference orbit-attitude rigid body motion via a simple, yet effective model. The coupling of structural vibrations and attitude motion is preliminarily explored, and allows identification of possible challenges, that may be faced to position a LSS in a periodic orbit within the Earth-Moon system.
机译:如今,人们对在战略性和可能长期稳定的地点中运行的大型空间结构(LSS)的兴趣在太空社区中日益增长。 LSS可以充当战略前哨基地,以支持各种有人和无人飞行任务,或者可以携带科学有效载荷用于天文观测。本文着重分析月球系统中的LSS,探索多体重力环境中可用的动力学结构。研究了姿态和轨道动力学之间的耦合,特别关注了两个巨大吸引子所施加的重力梯度转矩。首先,获得自然周期轨道姿态解;利用这样的解决方案的LSS将受益于自然的周期性身体旋转与轨道运动同步,从而减轻了姿态控制系统满足指示要求的工作。然后,将太阳辐射压力引入到完全耦合的动力学模型中,并研究其影响,发现新颖的周期姿态解。讨论并结合了太阳辐射压力的周期性行为的好处,并通过一些参数的变化(例如反射/吸收系数,压力中心位置)进行了分析。作为完善当前受扰轨道姿态模型的最后一步,结构柔韧性还通过简单但有效的模型叠加到参考轨道姿态刚体运动上。初步探讨了结构振动和姿态运动的耦合,并允许识别可能的挑战,而这些挑战可能是将LSS定位在地月系统内的周期性轨道中所面临的。

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