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一种改进的微弱NQR信号检测算法
引用本文:朱凯然,吴惠阳,郑纪彬,苏涛.一种改进的微弱NQR信号检测算法[J].波谱学杂志,2012,29(3):393-400.
作者姓名:朱凯然  吴惠阳  郑纪彬  苏涛
作者单位:西安电子科技大学雷达信号处理重点实验室,陕西西安,710071;西安电子科技大学雷达信号处理重点实验室,陕西西安,710071;西安电子科技大学雷达信号处理重点实验室,陕西西安,710071;西安电子科技大学雷达信号处理重点实验室,陕西西安,710071
基金项目:国家自然科学基金青年科学基金资助项目(61001204);中央高校基本科研业务费专项资金资助项目(JY0000902020);陕西省“13115”科技创新工程资助项目(2009ZDKG-26)
摘    要:核四极矩共振(NQR)是一种固态射频谱分析技术,可用于检测高危险爆炸物. 然而NQR信号本身非常弱,并且易受线圈的热噪声和外部射频干扰的影响,低信噪比限制了NQR的实际应用. 该文提出一种改进的微弱NQR信号检测算法. 首先利用Hankel矩阵方式下奇异值分解的方法,有效地抑制射频干扰和噪声,并将NQR信号分离出来. 然后提出了一种基于MUSIC谱估计的非线性最小二乘检测器,它既保证了高的频率分辨率,又大大降低了运算量. 仿真数据和实测数据结果表明该算法的有效性.

关 键 词:核四极矩共振(NQR)  非线性最小二乘检测器  MUSIC  奇异值分解
收稿时间:2011-11-21

An Improved Detection Algorithm for Detection of Weak NQR Signals
ZHU Kai-ran,WU Hui-yang,ZHENG Ji-bin,SU Tao.An Improved Detection Algorithm for Detection of Weak NQR Signals[J].Chinese Journal of Magnetic Resonance,2012,29(3):393-400.
Authors:ZHU Kai-ran  WU Hui-yang  ZHENG Ji-bin  SU Tao
Institution:National Lab of Radar Signal Processing, Xidian University, Xi′an 710071, China
Abstract:Nuclear quadrupole resonance(NQR) is a solid-state radio frequency(RF) spectroscopic technique allowing the detection of many high explosives.However,the NQR signals are intrinsically weak,and the practical use of NQR is hindered by low signal-to-noise ratio(SNR),and artifacts arising from the thermal noise of the coil and external radio frequency interference(RFI).In this paper,we described an improved detection algorithm for detection of weak NQR signals.First,singular value decomposition using the Hankel matrix was utilized to restrain RFI and filter noise.A non-linear least squares detector based on the(multiple signal classification) MUSIC spectral estimation was applied,which not only guaranteed a high resolution in the frequency domain,but also led to significant reduction in the amount of computation.The effectiveness of this algorithm was demonstrated with the simulated and experimental results.
Keywords:nuclear quadrupole resonance(NQR)  non-linear least squares detector  MUSIC  singular value decomposition(SVD)
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