摘要
针对空时欠采样条件下多目标方位估计存在的问题,将压缩感知理论引入到最小方差无畸变响应(MVDR)方法中进行多目标方位估计,通过空间角度网格划分形式实现信号在空时域的稀疏性表示,利用空间谱估计恢复重构空间稀疏向量,从而实现空间上多信号入射角的方位估计。该方法不仅运算量低,在低信噪比、低阵元采样数、高估计精度和稳健性等方面的优势更为突出。
In view of the existing problems of the multi-target DOA estimation under the condition of the sub-Nyquist spatial-temporal sampling,the compressed sensing(CS)theory is introduced to the Minimum Variance Distortionless Response(MVDR)method for the multi-target DOA estimation.The sparse representation of signals in the spatial-temporal domain is realized by meshing in spatial angles.The spatial sparse vector is recovered and reconstructed through spatial spectrum estimation to realize the DOA estimation of multi-signal incident angles.The method is superior in terms of low SNR,low array element sampling number,high estimation accuracy and robustness with a small amount of computation.
作者
刘尚
蒋金华
段海洋
杜飞飞
LIU Shang;JIANG Jin-hua;DUAN Hai-yang;DU Fei-fei(Jiangnan Electromechanical Design Institute,Guiyang 550009;Northwestern Polytechnical University,Xi'an 710072)
出处
《雷达与对抗》
2023年第1期26-30,64,共6页
Radar & ECM
基金
国家自然科学基金项目(61379007),(61771398)
国防基础科研项目(0420132104)。
关键词
CS-MVDR
空时欠采样
多目标方位估计
CS-MVDR
sub-Nyquist spatial-temporal sampling
multi-target DOA estimation