radon -分数阶傅里叶变换及其在雷达机动目标检测中的应用

Xiaolong Chen, F.Q. Cai, Y. Cong, J. Guan
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引用次数: 12

摘要

长时间相干积分技术是提高雷达对弱运动目标探测能力的重要手段之一,但其积分性能受跨距离单元(ARU)和多普勒频移(DFM)效应的影响较大。本文提出并研究了一种称为radon -分数阶傅里叶变换(RFRFT)的新变换,作为传统MTD和FRFT方法的推广。首先根据预设的运动目标参数搜索区域提取目标在距离-慢时平面上的观测值;然后选择合适的变换角度对观测值在RFRFT域中进行匹配和累积,完成非均匀运动目标的长时间相干积分过程。该方法利用振幅和相位信息同时补偿ARU和DFM效应。最后进行了仿真,比较了MTD、FRFT和Radon-Fourier变换(RFT)的性能,验证了RFRFT的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Radon-fractional Fourier transform and its application to radar maneuvering target detection
Long-time coherent integration technique is one of the most important methods for the improvement of radar detection ability of weak moving target, whereas the integration performance may be greatly influenced by the across range unit (ARU) and Doppler frequency migration (DFM) effects. In this paper, a novel transform called the Radon-fractional Fourier transform (RFRFT) is proposed and investigated as a generalization of the conventional MTD and FRFT methods. The target's observation value in the range-slow time plane is firstly extracted according to the preset searching area of the moving target's parameters. Then the observation values are matched and accumulated in RFRFT domain by selecting proper transform angle and the long-time coherent integration process of the non-uniformly moving target is done. Using the amplitude and phase information together, the proposed method can compensate the ARU and DFM effects simultaneously. Finally, simulations are carried out and the performances of different methods including MTD, FRFT, and the Radon-Fourier transform (RFT) are compared, which demonstrate the effectiveness of RFRFT.
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