匀速运动平台前视单脉冲成像的抽取梯形算法

IF 1.3 Q3 ENGINEERING, ELECTRICAL & ELECTRONIC
Ze Li, Yue Li
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引用次数: 0

摘要

机动平台的前视成像已经引起了许多军事和民用领域的极大兴趣。由于扫描周期内的机动轨迹可以简化为等加速度机动,因此采用单脉冲成像技术提高前视图像的方位分辨率。然而,这种机动会造成严重的距离偏移和多普勒频移;由于空间变化的多普勒频移和角度估计的失败,往往会导致距离定位误差。提出了一种基于chirp-Z变换(CZT)的抽取梯形算法。首先,用整数抽取脉冲重复频率(PRF);因此,方位角采样序列被抽取成许多子序列。然后,利用梯形变换对每个子序列进行线性距离行走校正(LRWC),显著降低了多普勒模糊度数变化对距离定位的影响;进一步,将子序列重组为一个序列,并在频域补偿由加速度引起的距离曲率。最后,对各相干处理间隔(CPI)的多普勒质心变化进行了分析,并对和差角测量值进行了补偿。仿真结果验证了该算法在恒加速度机动下前视成像的有效性和距离定位误差校正的可行性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Decimation keystone algorithm for forward-looking monopulse imaging on platforms with uniformly accelerated motion
Forward-looking imaging for maneuvering platforms has garnered significant interest in many military and civilian fields. As the maneuvering trajectory in the scanning period can be simplified as the constant acceleration maneuver, monopulse imaging is applied to enhance the azimuthal resolution of the forward-looking image. However, the maneuver causes severe range migration and Doppler shift; this often results in range location error due to the space-varying Doppler shifts and the failure of angle estimation. We propose a decimation keystone algorithm based on the chirp-Z transform (CZT). First, the pulse repetition frequency (PRF) is decimated with an integer; thus, the azimuthal sampling sequence is decimated into many sub-sequences. Then, the linear range walk correction (LRWC) is performed on each sub-sequence using the keystone transform, significantly reducing the influence of the change of Doppler-ambiguity-number on range location. Further, the sub-sequences are regrouped as one sequence, and the range curvature due to the acceleration is compensated in the frequency domain. Finally, the varying Doppler centroid in each coherent processing interval (CPI) is analyzed and compensated for the sum-difference angular measurements. Simulation results demonstrate the effectiveness of the proposed algorithm for forward-looking imaging under constant acceleration maneuvers and the feasibility of range location error correction.
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