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Geometric Analysis of Free-Return Trajectories Following a Gravity-Assisted Flyby

机译:重力辅助飞越后自由返回轨迹的几何分析

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The purpose of this study is to systematically identify all feasible trajectories following a gravity-assisted flyby that immediately return to the flyby body with no intermediate maneuvers. Every class of possible transfer angles is considered including even-nπ, odd-nπ, and generic return orbits. Lambert's problem is solved for a desired time-of-flight range allowing the possibility for multiple spacecraft and celestial body revolutions. The solutions are expressed geometrically, and the resulting velocity diagram is a mission-planning tool with potential applications that include cycler trajectories and planetary moon tours. The generalized free-return solutions can be used to construct loitering orbits about one celestial body or transfers between multiple bodies. Several previously documented cycler trajectories are improved using the discussed solutions.
机译:这项研究的目的是系统地识别重力辅助飞越后立即返回飞越体而无中间操纵的所有可行轨迹。考虑到每类可能的传输角,包括偶数nπ,奇数nπ和一般返回轨道。兰伯特的问题在所需的飞行时间范围内得以解决,从而使航天器和天体能够进行多次旋转。解决方案以几何形式表示,所得的速度图是一种任务计划工具,具有潜在的应用,其中包括骑自行车的轨迹和行星月球之旅。广义的自由返回解可用于构造围绕一个天体的游荡轨道或在多个天体之间转移。使用讨论的解决方案可以改善一些先前记录的自行车骑行轨迹。

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