尉志良,
付宁^,,
乔立岩
哈尔滨工业大学电子与信息工程学院自动化测试与控制研究所 哈尔滨 150001
基金项目:国家自然科学基金(62071149, 61671177)

详细信息

作者简介:尉志良：男，1994年生，博士生，研究方向为欠奈奎斯特采样、有限新息率采样理论
付宁：男，1979年生，教授，博士生导师，研究方向为信息域采样理论及技术、稀疏信号处理及压缩感知、自动测试技术等
乔立岩：男，1973年生，教授，博士生导师，研究方向为数据采集技术、大容量数据记录技术和测试信息处理等

通讯作者:付宁　funinghit@163.com

中图分类号:TN958

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出版历程

收稿日期:2020-08-11
修回日期:2021-08-20
网络出版日期:2021-09-17
刊出日期:2021-11-23

A Parameter Estimation Method for Sub-Nyquist Sampled Radar Signals Based on Frequency-domain Delay-Doppler Two-dimensional Focusing

Zhiliang WEI,
Ning FU^,,
Liyan QIAO
Automatic Test and Control Institute, School of Electronics and Information Engineering, Harbin Institute of Technology, Harbin 150001, China
Funds:The National Natural Science Foundation of China (62071149, 61671177)


摘要
摘要:针对欠采样脉冲多普勒雷达信号参数估计中已有方法抗噪性差、顺序参数估计方法中后续参数估计受前面参数估计精度影响严重等问题，该文提出一种基于有限新息率(Finite Rate of Innovation, FRI)采样的频域时延-多普勒2维聚焦(FD²TF)算法。在该算法中，利用FRI采样结构能够以低于奈奎斯特采样频率的速率获得信号的一系列傅里叶系数，通过频域2维聚焦过程能够同时估计时延和多普勒参数，避免了参数顺序估计中误差累积的问题，理论分析证明了该算法能够大幅提升采样信号的信噪比，提高算法抗噪性和鲁棒性。在2维聚焦算法的基础上该文还提出了基于逆傅里叶变换的2维聚焦简化算法，在提高参数估计网格密度的同时，大大减低了2维聚焦算法的计算量。仿真和对比实验结果证明了该方法的有效性和良好的抗噪性。
关键词:脉冲多普勒雷达/
有限新息率采样/
欠采样/
参数估计
Abstract:In the problem of sub-Nyquist sampled pulse Doppler radar signals, the existing methods have poor anti-noise performance, and the subsequent parameter estimation in the sequential parameter estimation methods is seriously affected by the accuracy of the previous parameter estimation. A Frequency-domain Delay-Doppler Two-dimensional Focusing (FD²TF) algorithm is proposed based on Finite Rate of Innovation (FRI) sampling method to solve the problem. The algorithm can obtain a series of Fourier coefficients of the signal at a sampling rate lower than the Nyquist sampling frequency through the FRI sampling structure. The time delay and Doppler parameters can be estimated simultaneously through the frequency-domain two-dimensional focusing process, and the problem of error accumulation in parameter sequential estimation methods can be avoided. Theoretical analysis proves that the algorithm can greatly improve the signal-to-noise ratio of the sampled signal, and improve the anti-noise performance and robustness of the algorithm. This paper also proposes a two-dimensional focusing simplification algorithm based on inverse Fourier transform, which greatly reduces the computational complexity of the two-dimensional focusing algorithm while increasing the grid density of parameter estimation. Simulation and comparative experiment results show that the proposed method is effective and has good anti-noise performance.
Key words:Pulse-Doppler radar/
Finite rate of innovation sampling/
Sub-Nyquist sampling/
Parameter estimation



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