Some problems of the application for multiple target tracking algorithm

Chen-yang Yang, Shao-hong Li, S. Mao
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Abstract

In this paper, some problems of the realization in the airborne multiple target tracking data processing are discussed. In order to reduce the computation load and the storage requirement in the airborne multiple target tracking (MTT) system, nearest neighbour algorithm that is easy realized should be applied to assign the observations to the tracks. When the decoupled Kalman filters in the line-of-sight (RHV) coordinate is adopted to maintain tracks, rectangular gate can be used to relate in each decoupled axis respectively. The statistical distance required in association must be calculated jointly in all the axes. The filter data obtained from data processing algorithm must be converted to the kinetic parameters of the targets in the earth coordinate, i.e. the speed and yaw of the targets when they are output to the command and attack systems. The computing formula of the speed and yaw of the targets and the relation between their estimate error and the filter errors are presented in this paper. The above-mentioned methods are realized in a digital signal processor (DSP) chip TMS320C30. In the laboratory environment, a real-time signal simulator is used as a substitute for radar, and the radar video signal of its output is provided for the experiments. It is shown by the results of the experiments that multiple targets can be tracked steadily by those methods. In the condition of signal-to-noise rate SNR=3:1, the range filter error is 1/3 of range cell and azimuth filter error is 1/70 of the beam width in the range of 80 km.
多目标跟踪算法应用中的若干问题
本文讨论了机载多目标跟踪数据处理中实现的一些问题。在机载多目标跟踪(MTT)系统中,为了减少计算量和存储需求,应采用易于实现的最近邻算法将观测值分配给航迹。采用视距(RHV)坐标系下的解耦卡尔曼滤波器保持轨迹时,可以在每个解耦轴上分别使用矩形栅极进行关联。关联所需的统计距离必须在所有轴上共同计算。数据处理算法得到的滤波数据在输出到指挥和攻击系统时,必须转换为目标在地球坐标上的运动参数,即目标的速度和偏航角。本文给出了目标速度和偏航的计算公式,以及它们的估计误差与滤波误差的关系。上述方法均在数字信号处理器(DSP)芯片TMS320C30上实现。在实验室环境中,使用实时信号模拟器代替雷达,并将其输出的雷达视频信号提供给实验。实验结果表明,该方法可以稳定地跟踪多个目标。在信噪比SNR=3:1的条件下,距离滤波误差为距离单元的1/3,方位滤波误差为波束宽度的1/70。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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