基于未知星链卫星信号的差分多普勒定位初步结果

M. Neinavaie, Z. Shadram, Sharbel E. Kozhaya, Zaher M. Kassas
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引用次数: 10

摘要

本文给出了基于未知低地球轨道星链卫星信号的差分多普勒定位初步结果。为此,研制了一种能够获取和跟踪星链卫星多普勒频率的接收机。提出了一种估计星链活动卫星数量及其对应参考信号(RSs)的序列方法。提出的方法基于经典线性模型,其中经典线性模型导致所谓的匹配子空间检测器。导出了存在多普勒估计误差时虚警概率的封闭形式。其次,设计了基于广义似然比(GLR)检测器的多普勒跟踪算法。为了补偿Starlink LEO卫星的高动态性,在多普勒跟踪算法中采用线性啁啾模型,设计了一种基于卡尔曼滤波(KF)的跟踪算法来跟踪啁啾参数。为了验证所提出的框架,给出了实验结果,其中一个已知位置的基地和一个未知位置的漫游者配备了所提出的接收器。尽管星链卫星信号的性质未知,但研究表明,拟议的接收机能够获取三颗星链卫星并跟踪它们的多普勒频率。接下来,考虑基地和漫游者接收器之间的两条基线:1公里和9米。尽管卫星的星历表鲜为人知(误差在几公里左右,因为它们是由双线元(TLE)文件和SGP4传播器预测的),但所提出的差分框架能够估计漫游车的二维位置,误差分别为5.6米和2.6米。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
First Results of Differential Doppler Positioning with Unknown Starlink Satellite Signals
This paper shows the first results of differential Doppler positioning with unknown low Earth orbit (LEO) Star-link satellite signals. To this end, a receiver capable of acquiring and tracking the Doppler frequency of Starlink satellites is developed. A sequential method is proposed to estimate the number of active Starlink satellites and their corresponding reference signals (RSs). The proposed method is based on the classic linear model, where it is shown that the classic linear model results in the so-called matched subspace detector. A closed form of the probability of false alarm in the presence of Doppler estimation error is derived. Next, a Doppler tracking algorithm is designed, which is based on the generalized likelihood ratio (GLR) detector. In order to compensate for the high dynamics of Starlink LEO satellites, a linear chirp model is employed in the Doppler tracking algorithm, and a Kalman filter (KF)-based tracking algorithm is designed to track the chirp parameters. To validate the proposed framework, experimental results are presented in which a base with a known position and a rover with an unknown position were equipped with the proposed receiver. Despite the unknown nature of Starlink satellite signals, it is shown that the proposed receiver is capable of acquiring three Starlink satellites and tracking their Doppler frequencies. Next, two baselines between the base and rover receivers were considered: 1 km and 9 m. Despite the fact that the satellites' ephemerides are poorly known (with errors on the order of several kilometersm since they are predicted from two-line element (TLE) files and an SGP4 propagator), the proposed differential framework was able to estimate the rover's two-dimensional position with an error of 5.6 m and 2.6 m, respectively.
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