An MTD Algorithm Based on Fuzzy Mathematics and Sparse Recovery for Airborne Radar

Yuanyuan Wang, Zhiqi Gao, Pingping Huang, Wei Xu
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Abstract

The performance of moving target detection for airborne radar depends on estimation accuracy of clutter covariance matrix. In nonhomogeneous clutter environments, dense interference will impact the estimation accuracy of the clutter covariance matrix, resulting in failure of moving target detection. To cope with this problem, this paper proposes a moving target detection algorithm for airborne radar based on fuzzy mathematics and signal sparse recovery technology. The proposed algorithm calculates the sparse recovery coefficient vectors of training snapshots firstly, and then uses the appropriate membership function to process the matrix which is consist of these vectors. The clutter components in coefficient vector are selected according to membership function, and clutter covariance matrix are estimation subsequently. By comparing and analyzing clutter space-time spectrum, clutter suppression performance, and moving target detection performance, it can be found that the proposed algorithm improves the moving target detection performance. Moreover, the proposed algorithm only needs few training snapshots, is robust to the suppression of dense interference.
基于模糊数学和稀疏恢复的机载雷达MTD算法
机载雷达对运动目标的检测性能取决于杂波协方差矩阵的估计精度。在非均匀杂波环境下,密集干扰会影响杂波协方差矩阵的估计精度,导致运动目标检测失败。针对这一问题,本文提出了一种基于模糊数学和信号稀疏恢复技术的机载雷达运动目标检测算法。该算法首先计算训练快照的稀疏恢复系数向量,然后使用合适的隶属函数对由这些向量组成的矩阵进行处理。根据隶属函数选择系数向量中的杂波分量,然后估计杂波协方差矩阵。通过对杂波空时谱、杂波抑制性能和运动目标检测性能的比较分析,可以发现该算法提高了运动目标检测性能。此外,该算法只需要很少的训练快照,对抑制密集干扰具有较强的鲁棒性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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