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Autonomous Guidance Strategy for Spacecraft Formations and Reconfiguration Maneuvers

机译:航天器编队和重组机动的自主制导策略

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摘要

A guidance strategy for autonomous spacecraft formation reconfiguration maneuvers is presented. The guidance strategy is presented as an algorithm that solves the linked assignment and delivery problems. The assignment problem is the task of assigning the member spacecraft of the formation to their new positions in the desired formation geometry. The guidance algorithm uses an auction process (also called an "auction algorithm''), presented in the dissertation, to solve the assignment problem. The auction uses the estimated maneuver and time of flight costs between the spacecraft and targets to create assignments which minimize a specific "expense'' function for the formation. The delivery problem is the task of delivering the spacecraft to their assigned positions, and it is addressed through one of two guidance schemes described in this work. The first is a delivery scheme based on artificial potential function (APF) guidance. APF guidance uses the relative distances between the spacecraft, targets, and any obstacles to design maneuvers based on gradients of potential fields. The second delivery scheme is based on model predictive control (MPC); this method uses a model of the system dynamics to plan a series of maneuvers designed to minimize a unique cost function. The guidance algorithm uses an analytic linearized approximation of the relative orbital dynamics, the Yamanaka-Ankersen state transition matrix, in the auction process and in both delivery methods. The proposed guidance strategy is successful, in simulations, in autonomously assigning the members of the formation to new positions and in delivering the spacecraft to these new positions safely using both delivery methods. This guidance algorithm can serve as the basis for future autonomous guidance strategies for spacecraft formation missions.
机译:提出了自主航天器编队重组机动的制导策略。指导策略作为解决链接分配和交付问题的算法提出。分配问题是将地层的成员航天器分配到所需地层几何形状中的新位置的任务。制导算法使用了本文提出的拍卖过程(也称为“拍卖算法”)来解决分配问题,拍卖使用了航天器和目标之间的估计机动性和飞行时间来创建最小化的分配。编队的特定“费用”功能。交付问题是将航天器交付到其指定位置的任务,可通过本工作中介绍的两种制导方案之一解决该问题。第一种是基于人工势能(APF)指导的交付方案。 APF制导使用航天器,目标和任何障碍物之间的相对距离,根据势场的梯度来设计机动。第二种交付方案基于模型预测控制(MPC);此方法使用系统动力学模型来计划一系列旨在最小化唯一成本函数的演习。制导算法在拍卖过程中和两种传递方法中都使用了相对轨道动力学的解析线性近似,即Yamanaka-Ankersen状态转移矩阵。拟议的制导策略在模拟中是成功的,可以自动将地层的成员分配到新位置,并且可以使用两种传送方法将航天器安全地传送到这些新位置。该制导算法可以作为航天器编队任务未来自主制导策略的基础。

著录项

  • 作者

    Wahl, Theodore P.;

  • 作者单位

    Purdue University.;

  • 授予单位 Purdue University.;
  • 学科 Aerospace engineering.
  • 学位 Ph.D.
  • 年度 2017
  • 页码 228 p.
  • 总页数 228
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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