无需直达波估计的外源雷达杂波中目标探测

    Target Detection in Clutter Background for Passive Radar without Direct-Path Wave Estimation

    • 摘要: 现有的传统稀疏模型在进行外源雷达目标探测时往往需要依赖直达波的精确估计,进而造成系统复杂度与计算负担的提高,并且它们往往未考虑强杂波背景对目标的掩盖问题。针对这些问题,提出了一种应用于正交频分复用外源雷达的杂波中目标探测方法,不仅无需精确估计出直达波信号作为参考信号,且可实现对强杂波掩盖目标的探测。它的先验信息仅需确定已知的导频信息,仅利用导频信息即可对实际接收监测信号中的强零频杂波进行抑制;杂波抑制后的新监测信号与仅利用导频信息得到的新参考信号进行距离压缩后可建立距离谱域数据的非时变稀疏模型,而后通过构建和求解稀疏优化问题得到凸显目标信息的距离-多普勒谱。仿真及实测实验结果表明所提无需直达波估计的处理方法相较于传统稀疏模型以及现有非时变稀疏模型的目标探测方法有更小的计算负载以及更好的检测性能。

       

      Abstract: In passive radar target detection, conventional sparse model-based methods typically require precise estimation of direct-path signals, thereby leading to increased system complexity and elevated computational burden. Furthermore, they frequently fail to address the issue of target masking by strong clutter. To overcome these limitations, a novel target detection method is proposed for orthogonal frequency division multiplexing-based passive radar in clutter-heavy environments. This method not only eliminates the need for precisely estimating the direct-path wave signal as a reference signal but also enables the detection of targets masked by strong clutter. The prior information of the method is comprised solely of deterministic and known pilot information. And the strong zero-frequency clutter in the real received surveillance signal can be suppressed using only the pilot information. The new clutter-suppressed surveillance signal is correlated with a newly formulated reference signal, also derived solely from the pilot information, to perform range compression, which enables the establishment of a time-invariant sparse model for range-spectrum domain data. Subsequently, a sparse optimization problem is constructed and solved to obtain the range-doppler spectrum where target information is prominently revealed. Simulation and field experiment results demonstrate that the proposed method achieves reduced computational load and superior detection performance compared to conventional sparse models and existing time-invariant sparse counterparts.

       

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