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Sub-Nyquist Sampling for Target Detection in Clutter

机译:杂乱中目标检测的子奈奎斯特抽样

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We analyze target detection for sub-Nyquist radar in an environment with clutter. The target is assumed to be a Gaussian point target and the clutter a stationary Gaussian random process. The optimal detector and detection probability under the Neyman-Pearson criterion is derived. We show that the performance loss due to sub-Nyqusit sampling can be very small in the tested examples. When the signal energy remains the same, we compare the detection performance under different sub-Nyquist sampling methods and different transmitted signal bandwidths. After some development of performance metrics with clutter, we also provide the trade-off among the detection performance, the transmitted signal bandwidth, and the number of samples in the clutter-free environment.
机译:我们分析了杂乱环境中的亚奈奎斯特雷达的目标检测。该目标被认为是高斯点目标,并且杂波是固定高斯随机过程。导出了Neyman-Pearson标准下的最佳检测器和检测概率。我们表明,在测试的示例中,由于子NYQUSIT采样引起的性能损失可能非常小。当信号能量保持相同时,我们将检测性能与不同的子奈奎斯特采样方法和不同的发送信号带宽进行比较。经过杂乱的绩效度量的一些发展之后,我们还提供了检测性能,传输信号带宽和无杂乱环境中的样本数的权衡。

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