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1. 吉林大学 通信工程学院,吉林 长春,中国,130012
2. 空军航空大学,吉林 长春,130022
收稿日期:2014-07-10,
修回日期:2014-08-15,
纸质出版日期:2014-11-25
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李娜, 王珂, 李保珠. 低截获概率雷达信号检测方法的优化及应用[J]. 光学精密工程, 2014,22(11): 3122-3128
LI Na, WANG Ke, LI Bao-zhu. Optimization and application of LPI radar signal detection method[J]. Editorial Office of Optics and Precision Engineering, 2014,22(11): 3122-3128
李娜, 王珂, 李保珠. 低截获概率雷达信号检测方法的优化及应用[J]. 光学精密工程, 2014,22(11): 3122-3128 DOI: 10.3788/OPE.20142211.3122.
LI Na, WANG Ke, LI Bao-zhu. Optimization and application of LPI radar signal detection method[J]. Editorial Office of Optics and Precision Engineering, 2014,22(11): 3122-3128 DOI: 10.3788/OPE.20142211.3122.
针对利用循环谱理论检测低截获概率(LPI)雷达信号存在计算量大的问题
提出了一种优化的快速傅里叶变换(FFT)累积算法来更新信号处理设备的软件程序。分析了原软件中信号处理的过程
提出了采用并行流水型结构的优化方法;利用前一个滑动窗口内采样信号的FFT
推导出下一时刻采样信号序列的FFT;通过减少重复采样点
减少计算量。然后
利用循环谱检测中4个象限的循环谱的对称性
减少计算象限数
并采用一维搜索进行峰值检测
从而进一步减少计算量。理论推导显示
改进方法减少了计算复杂度和计算量。最后
利用提出的方法对常用的线性调频(LFM)和二进制相移键控(BPSK)信号进行了分析。结果表明
在相同条件下
利用改进的算法及一维搜索
计算时间可缩短为原算法的1/25左右。另外
算法改进后检测信号的幅度值仅减小了不到10%
不影响后续处理对循环谱参数的估计。
As Low-Probability-of-Intercept (LPI) signal detection algorithm based on cyclic spectrum theory has a very large amounts of calculation
this paper proposes an optimized algorithm
Fast Fourier Transform(FFT) accumulation
to update the software program. The signal processing of the original software is analyzed
and the new algorithm based on a parallel signal processing structure is proposed. The new algorithm derives the next FFT sampling signal sequence by the previous FFT sampling signal sequence in a sliding window. By reducing the repeated sampling points
the new algorithm reduces the amount of calculation. In view of the symmetry of the four quadrant of the cyclic spectrum
the quadrant to be calculated is decreased. Moreover
by using one-dimensional search peak detection
the amount of calculation is reduced further. Theoretical derivation demonstrates that the complexity and calculation amounts of the proposed algorithm are reduced obviously. Finally
through verifying the Linear Frequency Modulation (LFM) and Binary Phase Shift Keying(BPSK) signals
it indicates that the calculation time is reduced to about 1/25 that of the original algorithm. In addition
the amplitude values of signals in the optimized algorithm are reduced less than 10%
which not affects the estimation of parameter of a cyclic spectrum.
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