Long Teng, Zhang Honggang, Zeng Tao, Chen Xinliang, Liu Quanhua, Zheng Le
Beijing Key Laboratory of Embedded Real-time Information Processing Technology, Radar Research Laboratory, School of Information and Electronics, Beijing Institute of Technology, Beijing 100081, China.
Electrical Engineering Department, Columbia University, New York, NY 10027, USA.
Sensors (Basel). 2016 Sep 9;16(9):1456. doi: 10.3390/s16091456.
Distributed array radar can improve radar detection capability and measurement accuracy. However, it will suffer cyclic ambiguity in its angle estimates according to the spatial Nyquist sampling theorem since the large sparse array is undersampling. Consequently, the state estimation accuracy and track validity probability degrades when the ambiguous angles are directly used for target tracking. This paper proposes a second probability data association filter (SePDAF)-based tracking method for distributed array radar. Firstly, the target motion model and radar measurement model is built. Secondly, the fusion result of each radar's estimation is employed to the extended Kalman filter (EKF) to finish the first filtering. Thirdly, taking this result as prior knowledge, and associating with the array-processed ambiguous angles, the SePDAF is applied to accomplish the second filtering, and then achieving a high accuracy and stable trajectory with relatively low computational complexity. Moreover, the azimuth filtering accuracy will be promoted dramatically and the position filtering accuracy will also improve. Finally, simulations illustrate the effectiveness of the proposed method.
分布式阵列雷达可以提高雷达探测能力和测量精度。然而,根据空间奈奎斯特采样定理,由于大型稀疏阵列欠采样,其角度估计会出现循环模糊。因此,当将模糊角度直接用于目标跟踪时,状态估计精度和航迹有效性概率会下降。本文提出了一种基于二次概率数据关联滤波器(SePDAF)的分布式阵列雷达跟踪方法。首先,建立目标运动模型和雷达测量模型。其次,将各雷达估计的融合结果应用于扩展卡尔曼滤波器(EKF)进行第一次滤波。第三,将该结果作为先验知识,并与阵列处理后的模糊角度相关联,应用SePDAF完成第二次滤波,从而以相对较低的计算复杂度获得高精度且稳定的轨迹。此外,方位滤波精度将显著提高,位置滤波精度也会提高。最后,仿真结果验证了该方法的有效性。