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Low Energy, Low-Thrust Capture of Near Earth Objects in the Sun-Earth and Earth-Moon Restricted Three-Body Systems

机译:在日地限制月体三体系统中以低能量,低推力捕获近地物体

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In this paper a method to retrieve asteroids incorporating low-thrust propulsion into the invariant manifolds technique is investigated. Assuming that a tugboat-spacecraft is in a rendez-vous condition with the candidate Near Earth Object (NEO), the aim is to take the joint spacecraft-asteroid system to selected periodic orbits of the Earth-Moon restricted three-body system: the orbits can be either libration point periodic orbits (LPOs) or distant periodic orbits around the Moon, both prograde (DPOs) and retrograde (DROs). In detail, low-thrust propulsion is used to bring the joint spacecraft-asteroid system from the initial condition to a point belonging to the stable manifold associated to the final periodic orbit: from here onward, thanks to the intrinsic dynamics of the physical model adopted, the flight is purely ballistic. The idea is to couple together the Sun-Earth and the Earth-Moon models following the "patched restricted three-body problems approximation", therefore allowing the spacecraft-asteroid system to fly along the interplanetary manifold trajectories, explicitly exploiting the hyperbolic transit orbits flying by L_1 and L_2. Dedicated capture sets are introduced to exploit the combined use of low-thrust propulsion with stable manifolds trajectories, aiming at defining feasible first guess solutions. An optimal control problem is then formulated to refine them. This approach enables a new class of missions, whose solutions are not obtainable neither through the patched-conics method nor through the classic invariant manifolds technique.
机译:本文研究了一种将低推力推入不变歧管技术的小行星检索方法。假设拖船飞船与候选近地天体(NEO)处于会合状态,目的是使飞船-小行星联合系统进入受月球限制的三体系统的选定周期性轨道:轨道既可以是解放点周期性轨道(LPO),也可以是绕月球的遥远周期性轨道,既可以是前进(DPO)也可以是逆行(DRO)。详细地讲,低推力推进将航天器-小行星联合系统从初始状态带到属于与最终周期轨道相关的稳定歧管的一点:从这里开始,这要归功于所采用的物理模型的内在动力学,这是纯粹的弹道飞行。这个想法是按照“修补的受限三体问题近似”将太阳地球和地球-月亮模型耦合在一起,因此允许航天器-小行星系统沿着行星际流形轨迹飞行,从而明确利用双曲线过渡轨道飞行由L_1和L_2。引入专用捕获集以利用低推力推进与稳定歧管轨迹的组合使用,旨在定义可行的首次猜测解决方案。然后制定最佳控制问题以完善它们。这种方法可以实现一类新的任务,其解决方案既不能通过锥锥法也不能通过经典不变流形技术获得。

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