Electromagnetic Signal Feature Matching Characterization for Constant False Alarm Detection
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摘要: 传统恒虚警(Constant False Alarm Rate, CFAR)检测通过统计信号功率参数设定检测门限,其检测性能受限于信噪比,如何挖掘和利用功率参数之外的信号特征,实现更低信噪比的恒虚警检测是该文的研究重点。该文针对高斯白噪声背景下的弱小目标检测,提出了一种基于信号特征匹配的恒虚警检测方法,分析检测单元回波与理想回波信号的深度特征匹配度,以匹配度参数驱动目标检测,通过统计得到关于匹配度参数的恒虚警检测门限。仿真数据与多个频段雷达实测数据处理结果均表明,相比于传统CFAR检测方法及其他机器学习和深度学习方法而言,该文所提方法具有良好恒虚警特性的同时,表现出更佳的检测性能,等效信噪比改善2~5 dB。Abstract:
Objective Small targets such as unmanned aerial vehicles and unmanned vessels, which exhibit small Radar Cross Section (RCS) values and weak echoes, are difficult to detect due to their low observability. Traditional Constant False Alarm Rate (CFAR) detection is typically represented by the Cell-Averaged (CA) CFAR method, in which the detection threshold is determined by the statistical power parameter of the signal. However, its detection performance is constrained by the Signal-to-Noise Ratio (SNR). This study focuses on how to exploit and apply signal features beyond power parameters to achieve CFAR detection under lower SNR conditions. Methods After pulse compression, the envelope of a Linear Frequency Modulation (LFM) signal exhibits sinc characteristics, whereas noise retains its random nature. This difference can be used to distinguish target echoes from non-target signals. On this basis, we propose a constant false alarm detection method based on signal feature matching. First, both the ideal echo signal and the actual echo signal are processed with sliding windows of equal length to generate an ideal sample and a set of test samples. A dual-port fully connected neural network is then constructed to extract the deep feature matching degree between the ideal sample and the test samples. Finally, the constant false alarm threshold is obtained by numerically calculating the deep feature matching parameter from a large number of non-target samples compared with the standard sample. Results and Discussions Several sets of simulation experiments are carried out, and measured radar data from different frequency bands are applied to verify the effectiveness of the proposed method. The simulations first confirm that the method maintains stable constant false alarm characteristics ( Table 1 ). The detection performance is then compared with traditional CA-CFAR detection, machine learning approaches, and other deep learning methods. The results indicate that, relative to CA-CFAR detection, the proposed method achieve 2–5 dB gain in equivalent SNR across different false alarm probabilities (Fig. 4 ). Under mismatched SNR conditions, the method continues to demonstrate robust detection performance with strong generalization capability (Fig. 5 ). In the processing of measured X-band radar data, the proposed method detects targets that CA-CFAR fails to identify, extending the detection range to 740 distance units, compared with 562 distance units for CA-CFAR, corresponding to an improvement of approximately 28.72% in radar detection capability (Fig. 7 ,8 ). In the case of S-band radar data, the proposed method significantly reduces false alarms (Fig. 10 ,11 ).Conclusions This study exploits the difference between target and noise signal envelopes by introducing a feature extraction network that effectively enhances target detection performance. Comparative simulation experiments and the processing of measured radar data across different frequency bands demonstrate the following: (1) the proposed method markedly improves detection performance over traditional CA-CFAR detection, yielding a 2–5 dB gain in equivalent SNR; (2) under mismatched SNR conditions, the method shows strong generalization capability, achieving better detection performance than other deep learning and machine learning approaches; (3) in X-band radar data processing, the method increases detection capability by approximately 28.72%; and (4) in S-band radar data processing, it significantly reduces false alarms. Future work will focus on accelerating the detection process to further improve efficiency. -
表 1 不同滑窗下实际虚警概率及相对误差
滑窗长度 期望虚警概率 10–1 10–2 10–3 10–4 10–5 N=9 1.008×10–1(0.824%) 1.003×10–2(0.293%) 0.998×10–3(0.183%) 0.997×10–4(0.338%) 1.013×10–5(1.351%) N=17 0.972×10–1(2.805%) 0.957×10–2(4.298%) 0.962×10–3(3.824%) 0.967×10–4(3.253%) 0.942×10–5(5.822%) N=25 1.008×10–1(0.767%) 0.985×10–2(1.518%) 0.982×10–3(1.765%) 0.956×10–4(4.369%) 1.041×10–5(4.167%) N=33 1.065×10–1(6.516%) 1.042×10–2(4.195%) 1.017×10–3(1.712%) 0.995×10–4(0.528%) 1.056×10–5(5.634%) N=41 1.119×10–1(11.912%) 1.089×10–2(8.935%) 1.065×10–3(6.533%) 1.036×10–4(3.571%) 1.071×10–5(7.143%) N=49 1.153×10–1(15.339%) 1.139×10–2(13.850%) 1.085×10–3(8.469%) 1.096×10–4(9.601%) 0.996×10–5(0.362%) -
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