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The post-Doppler adaptive processing method based on the spatial domain reconstruction

机译:基于空间域重构的后多普勒自适应处理方法

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Space-time adaptive processing (STAP) has a huge computational complexity and a large training samples requirement, which limit its practical applications. The traditional post-Doppler adaptive processing methods such as factored approach (FA) and extended factored approach (EFA) can significantly reduce the computational complexity and the training sample requirement in adaptive processing, and maintain nearly the same performance as the optimal STAP. However, because training samples are restricted in real-world environments, their performances can be considerably degraded in the large-scale antenna array. To solve this problem, the post-Doppler adaptive processing method based on the spatial domain reconstruction is proposed. In this method, the spatial clutter data after Doppler filtering is reconstructed as a matrix that has close columns and rows. The spatial weights vector in FA or EFA is also re-expressed as the product of two shorter weight vectors. Then the cyclic minimizer is applied to find the desired solution. Experimental results show that the proposed method has the advantages of fast convergence and small training samples requirement. It has greater moving target detection ability especially under the condition for large-scale antenna array and small training samples support than FA and EFA.
机译:时空自适应处理(STAP)具有巨大的计算复杂性和大量的训练样本需求,这限制了其实际应用。传统的多普勒事后自适应处理方法,例如因子分解法(FA)和扩展因子分解法(EFA),可以显着降低自适应处理中的计算复杂度和训练样本需求,并保持与最佳STAP几乎相同的性能。但是,由于训练样本在实际环境中受到限制,因此在大型天线阵列中,它们的性能可能会大大降低。针对这一问题,提出了一种基于空间域重构的后多普勒自适应处理方法。在这种方法中,将多普勒滤波后的空间杂波数据重建为具有紧密列和行的矩阵。 FA或EFA中的空间权重向量也作为两个较短权重向量的乘积重新表达。然后,应用循环最小化器找到所需的解。实验结果表明,该方法具有收敛速度快,训练样本量小的优点。它具有比FA和EFA更大的运动目标检测能力,尤其是在大型天线阵列和小的训练样本支持的情况下。

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