收发子阵列mimo雷达目标检测的空时自适应处理

Syahfrizal Tahcfulloh, Nur Hasmur Jamal
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引用次数: 0

摘要

雷达应用,特别是汽车、船舶、军事、监视等,确实需要具有高角分辨率、抗干扰和杂波、低旁瓣电平等规格的雷达。MIMO雷达采用收发子阵方法来解决这一问题。在发射(Tx)和接收(Rx)同时工作的子阵列的存在能够提供高处理增益和波形分集,但在目标检测方面存在问题,特别是由干扰、干扰和杂波引起的问题。为了克服这些问题所带来的检测性能问题,本文提出了将该雷达的灵活配置与多脉冲传输的空时自适应处理(STAP)方法相结合的方法。检测性能是基于检测概率(PoD)作为信噪比的函数来确定的,信噪比考虑了Tx-Rx子阵列的数量、发射脉冲的数量和虚警的概率。本文给出了该雷达在有STAP和没有STAP时探测性能的数值模拟评估结果的有效性。作为一个例子,信噪比的数值评估为+5dB,对于具有tx子阵列数量的雷达配置,没有和使用STAP方法的PoD值为$\左(N_{\ mathm {TS})}\右。$和rx子数组的个数$\left(N_{\mathrm{RS}}\right)$即(4,8)分别为99.09%和99.77%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Space-Time Adaptive Processing for Target Detection on Transceiver-Subarray-MIMO Radar
Radar applications, especially for the automotive, marine, military, surveillance, etc., really need radar with specifications such as high-angular resolution, anti-jamming-interference and clutter, low sidelobe level, etc. MIMO radar with transceiver-subarray method is here to solve this problem. The existence of a subarray at transmit (Tx) and receiver (Rx) that work simultaneously is capable of providing high processing gain and waveform diversity but has problems with target detection, especially those caused by jamming, interference, and clutter. To overcome the detection performance due to these problems, this paper proposes a combination of the flexible configuration of this radar with the space-time adaptive processing (STAP) method which involves multi-pulse transmission. Detection performance is determined based on probability of detection (PoD) as a function of SNR which considers the number of Tx-Rx subarrays, the number of transmission pulses, and the probability of false alarm. The effectiveness of the evaluation results for numerical simulations between the detection performance of this radar with and without STAP has been presented in this paper. As an example a numerical evaluation of the SNR is +5dB, the PoD values without and with the STAP method for radar configurations with number of Tx-subarrays $\left(N_{\mathrm{TS})}\right.$ and number of Rx-subarrays $\left(N_{\mathrm{RS}}\right)$ namely (4,8) are obtained 99.09% and 99.77%, respectively.
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