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Pose Estimation for Spacecraft Relative Navigation Using Model-Based Algorithms

机译:基于模型算法的航天器相对导航姿态估计

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This paper presents the performance assessment of innovative model-based algorithms developed for pose estimation of uncooperative targets by processing sparse three-dimensional point clouds. This topic is of interest in the framework of advanced space applications, e.g., on-orbit servicing and active debris removal, which require a chaser spacecraft to execute autonomous relative navigation maneuvers in close-proximity of a space target. Both the problems of pose acquisition and tracking are addressed. The former one is carried out by combining the concepts of principal component analysis and template matching in order to limit both the computational effort and the amount of on-board data storage compared with traditional approaches. The latter is entrusted to a customized implementation of the iterative closest point algorithm, which adopts multiple model-measurement matching strategies as well as a refinement step, in order to respectively increase robustness and accelerate algorithm convergence. Also, safe transition from acquisition to tracking is implemented by means of autonomous detection of failures of the pose acquisition algorithm. The performance of the proposed techniques is investigated by means of numerical simulations in which the operation of an active LIDAR system as well as the target-chaser relative dynamics are realistically reproduced. Results demonstrate algorithms' effectiveness over a wide range of relative pose conditions and dealing with targets of variable size and shape, in spite of considerable sparseness of the measured datasets.
机译:本文介绍了基于创新模型的算法的性能评估,该算法是通过处理稀疏三维点云为不合作目标的姿态估计而开发的。该主题在高级空间应用的框架中受到关注,例如在轨维修和主动碎片清除,这要求追赶航天器在接近空间目标的情况下执行自主的相对导航操纵。解决了姿势获取和跟踪的问题。前一种方法是通过结合主成分分析和模板匹配的概念来进行的,以与传统方法相比,既限制了计算工作量,又限制了车载数据存储量。后者被委托给迭代最近点算法的定制实现,该迭代最近点算法采用多种模型测量匹配策略以及优化步骤,以分别提高鲁棒性并加速算法收敛。同样,通过自动检测姿势采集算法的故障来实现从采集到跟踪的安全过渡。通过数值模拟研究了提出的技术的性能,其中真实地再现了主动激光雷达系统的操作以及目标追赶者的相对动力学。结果表明,尽管所测量的数据集相当稀疏,但算法在各种相对姿势条件下以及在处理大小和形状可变的目标时均有效。

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