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Sparsity-based space-time adaptive processing using OFDM radar

机译:使用OFDM雷达的基于稀疏性的时空自适应处理

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We propose a sparsity-based space-time adaptive processing (STAP) algorithm to detect a slowly-moving target using an orthogonal frequency division multiplexing (OFDM) radar. We observe that the target and interference spectra are inherently sparse in the spatio-temporal domain, and hence we exploit that sparsity to develop an efficient STAP technique. In addition, the use of an OFDM signal increases the frequency diversity of our system, as different scattering centers of a target resonate at different frequencies, and thus improves the target detectability. First, we formulate a realistic sparse-measurement model for an OFDM radar considering both the clutter and jammer as the interfering sources. Then, we show that the optimal STAP-filter weight-vector is equal to the generalized eigenvector corresponding to the minimum generalized eigenvalue of the interference and target covariance matrices. To estimate the target and interference covariance matrices, we apply a residual sparse-recovery technique that enables us to incorporate the partially known support of the sparse vector. Our numerical results demonstrate that the sparsity-based STAP algorithm, with considerably lesser number of secondary data, produces an equivalent performance as the other existing STAP techniques.
机译:我们提出了一种基于稀疏性的空时自适应处理(STAP)算法,以使用正交频分复用(OFDM)雷达检测缓慢移动的目标。我们观察到目标频谱和干扰频谱在时空域中本质上是稀疏的,因此我们利用这种稀疏性来开发有效的STAP技术。另外,由于目标的不同散射中心以不同的频率谐振,因此使用OFDM信号会增加我们系统的频率分集,从而提高目标的可检测性。首先,我们将杂波和干扰作为干扰源,为OFDM雷达制定了一个现实的稀疏测量模型。然后,我们表明,最佳STAP滤波器权重向量等于与干扰和目标协方差矩阵的最小广义特征值相对应的广义特征向量。为了估计目标协方差矩阵和干扰协方差矩阵,我们应用了残差稀疏恢复技术,该技术使我们能够纳入稀疏矢量的部分已知支持。我们的数值结果表明,基于稀疏性的STAP算法具有较少的辅助数据,其性能与其他现有STAP技术相当。

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