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基于平滑伪维格纳分布和最小熵的BPSK信号参数估计
引用本文:蒙妍,李立功,张林让,彭炜杰,赵永志. 基于平滑伪维格纳分布和最小熵的BPSK信号参数估计[J]. 数据采集与处理, 2018, 33(6): 971-976
作者姓名:蒙妍  李立功  张林让  彭炜杰  赵永志
作者单位:1. 西安电子科技大学雷达信号处理国家重点实验室, 西安 710071;2. 中国电子科技集团公司第四十一研究所, 青岛, 266555
基金项目:国家重大科学仪器设备开发专项基金(2012YQ20022405)资助项目。
摘    要:针对低信噪比环境下二相编码(Binary phase shift keying,BPSK)信号的参数估计性能差问题提出了一种新方法。该方法首先对信号进行平滑伪维格纳分布(Smooth pseudo Wigner-Ville distribution,SPWVD)变换得到时频矩阵SSPWVDtmfn),再利用最小熵法对得到的时频矩阵进行处理得到BPSK信号载频的较高精度估计。SPWVD变换将BPSK信号相位突变信息转换为时频域内信号载频处的幅度突变信息,通过搜索相邻负尖峰并进一步处理得到BPSK信号的码宽、码率、码数以及编码序列的估计。仿真结果验证了方法的有效性。

关 键 词:参数估计  低信噪比  二相编码信号  平滑伪维格纳分布  最小熵
收稿时间:2017-11-01
修稿时间:2017-12-10

Parameter Estimation of BPSK Signal Based on SPWVD & Minimum Entropy
Meng Yan,Li Ligong,Zhang Linrang,Peng Weijie,Zhao Yongzhi. Parameter Estimation of BPSK Signal Based on SPWVD & Minimum Entropy[J]. Journal of Data Acquisition & Processing, 2018, 33(6): 971-976
Authors:Meng Yan  Li Ligong  Zhang Linrang  Peng Weijie  Zhao Yongzhi
Affiliation:1. National Key Lab of Radar Signal Processing, Xidian University, Xi''an, 710071, China;2. The 41 st Research Institute, China Electronics Technology Group Corporation, Qingdao, 266555, China
Abstract:A new approach is proposed to improve BPSK signal parameter estimation performance under low SNR environment. First, the smooth pseudo Wigner-Ville distribution(SPWVD) is applied to the BPSK signal and time-frequency matrix SSPWVD (tm,fn) is obtained, which can estimate carrier frequency of the signal combined with the minimum entropy criterion. What''s more, the discontinuity of signal phase is mapped to negative magnitude peaks on its carrier frequency in the time-frequency domain. Then,the code width of the BPSK signal can be estimated by searching the interval between adjacent negative peaks, and then the code rate, code number and phase-coded sequence could also be estimated. Finally, simulations show the validity of the proposed approach.
Keywords:parameter estimation  low SNR  binary phase shift keying (BPSK) signal  smooth pseudo Wigner-Ville distribution (SPWVD)  minimum entropy
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