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AN ORBIT DETERMINATION METHOD OF IMPROVING PARAMETERS BY THE TRACK DIRECTION ERROR BASED ON SPARSE OBSERVATION DATA

机译:基于稀疏观测数据的轨迹方向误差改善参数的轨道确定方法

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"Double Fence Radar" is a detecting system put forward by some researchers in China using for the surveillance of the small size space objects in LEO. One specific property of the system is that the observation data is sparse on time dimension. The number of observations per object is small, typically no more than 10 each day. Besides, the dynamical parameters arc normally not determined. The sparse observation data and the unknown dynamical parameters cause that it is hard to get a high precision orbit determination result. And the orbit prediction accuracy can't satisfy the need of further applications, such as collision risk analysis. However, the contribution to the prediction error by different orbit parameter error is not the same, and the track direction position error is normally the main component in the prediction error. The paper analyzes the relation between position error and orbit parameter error and shows that the variation of track direction error with time is mainly affected by the errors of semi-major axis and area-mass ratio. Through fitting the variation of track direction error with time by a quadratic function, the paper estimates and reduces the errors of semi-major axis and area-mass ratio. Although the error of orbit determination result also exists, the prediction accuracy gets much better than that before improving. The simulation illustrates that the position error of 3 days' prediction is within 8km, and the position error of 5 days' prediction is within 22km by this method, which could be enough for many further applications.
机译:“双栅栏雷达”是中国一些研究人员提出的一种探测系统,用于监视LEO中的小型空间物体。该系统的一个特定属性是观测数据在时间维度上稀疏。每个对象的观察次数很少,通常每天不超过10次。此外,通常不确定动力学参数。稀疏的观测数据和未知的动力学参数导致难以获得高精度的轨道确定结果。而且,轨道预测精度无法满足碰撞风险分析等进一步应用的需求。然而,不同的轨道参数误差对预测误差的贡献是不相同的,并且轨道方向位置误差通常是预测误差中的主要成分。分析了位置误差与轨道参数误差之间的关系,发现轨道方向误差随时间的变化主要受半长轴误差和面积质量比的影响。通过利用二次函数拟合轨道方向误差随时间的变化,本文估计并减少了半长轴误差和面积质量比的误差。尽管还存在轨道确定结果的误差,但预测精度却比改进前的要好得多。仿真结果表明,该方法对3天预测的位置误差在8km以内,而对5天预测的位置误差在22km以内,对于许多其他应用来说已经足够了。

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