闫瑞东, 王荣兰, 刘四清, 龚建村. 基于数值轨道模型的轨道协方差演化分析[J]. 红外与激光工程, 2016, 45(S2): 62-70. DOI: 10.3788/IRLA201645.S229006
引用本文: 闫瑞东, 王荣兰, 刘四清, 龚建村. 基于数值轨道模型的轨道协方差演化分析[J]. 红外与激光工程, 2016, 45(S2): 62-70. DOI: 10.3788/IRLA201645.S229006
Yan Ruidong, Wang Ronglan, Liu Siqing, Gong Jiancun. Orbit covariance prediction based on numerical orbit model[J]. Infrared and Laser Engineering, 2016, 45(S2): 62-70. DOI: 10.3788/IRLA201645.S229006
Citation: Yan Ruidong, Wang Ronglan, Liu Siqing, Gong Jiancun. Orbit covariance prediction based on numerical orbit model[J]. Infrared and Laser Engineering, 2016, 45(S2): 62-70. DOI: 10.3788/IRLA201645.S229006

基于数值轨道模型的轨道协方差演化分析

Orbit covariance prediction based on numerical orbit model

  • 摘要: 空间碎片编目中的无法编目物体的再次关联及航天器与碎片碰撞预警过程中都可能用到碎片的协方差信息。碎片协方差信息包括轨道初始误差、测量设备误差以及摄动运动方程的模型误差等。如何科学合理地对空间碎片的协方差做出演化估计,对提高空间目标编目效率以及改善空间碎片预警精度有重要作用。分析线性协方差演化方法在低轨道空间目标国际空间站和AJISAI卫星上的应用,并把卡尔曼滤波方法应用到空间碎片协方差演化过程中。通过无迹卡尔曼滤波(Unscent Kalman Filter,UKF)中的UT转换来对未来协方差进行sigma点估计。仿真分析表明200 min演化时间,UKF协方差演化方法可以提高国际空间站协方差演化精度,而对于AJISAI卫星线性方法和UKF方法协方差演化结果基本相等。最后通过蒙特卡洛方法统计分析了10个采样点的预报协方差,验证了两种方法的准确性。

     

    Abstract: The orbital covariance information of debris is wildly used in projects such as uncorrelated tracks catalog and spacecraft collision warning to calculate collision probability. Orbital covariance information contains initial orbit error, measurement equipment error and perturbation model error. It's very important to make a prediction for the covariance above. In the paper, covariance analysis was conducted on low earth orbital objects, International Space Station(ISS) and Japanese satellite AJISAI. The covariance prediction was made through UT transform method of Unscent Kalman Filter and linear covariance method based on Jacobian transform. The simulation results shows that for a period of 200 minutes time, through UKF method the covariance prediction accuracy of ISS increases. But for satellite AJISAI covariance predicted by UKF and linear methods are almost the same. And then, the covariance prediction result from the two methods was compared. At last, through Monte-Carlo method the accuracy of the covariance prediction was verified.

     

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