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针对脉冲多普勒(Pulse Doppler, PD)雷达高脉冲重复频率模式下的距离模糊问题,以及经典中国余数定理、一维集法、固定权重算法存在的鲁棒性差、计算复杂度高、权重无法动态适配不同脉冲重复频率的PD雷达测量通道的误差等缺陷,提出基于概率密度函数动态加权的距离估计算法。基于目标三维运动轨迹生成带噪声的多频观测余数模拟实际场景干扰,通过历史误差核密度估计动态调整通道权重,实现对低噪声通道的动态倾斜,并结合目标运动连续性准则约束缩小搜索范围,降低计算复杂度。仿真结果表明,与对比算法相比,所提算法在测距精度上平均误差减小了45.4%~66.7%,解算速度降低至0.002 s。
Abstract:Aiming at the range ambiguity problem in the high pulse repetition frequency mode of pulse Doppler(PD) radar, and the poor robustness, high computational complexity, weights' failure to dynamically adapt to the PD radar measurement channel errors of different Pulse Repetition frequencies, as well as other defects, in classical Chinese remainder theorem(CRT), one-dimensional set method, and fixed weight algorithm, a weighted residual fuzzy algorithm based on the boundary adaptation of the probability density function is proposed. The multi-frequency observation remainder with noise is generated based on the three-dimensional motion trajectory of the target to simulate the interference of the actual scene. The channel weights are dynamically adjusted through historical error kernel density estimation to achieve the dynamic tilt of the low-noise channel, and the search range is narrowed in combination with the constraint of the continuity criterion of the target motion, which reduces the computational complexity. Simulation results show that, compared with the contrast algorithms, the proposed algorithm reduces the average error in ranging accuracy by 45.4% to 66.7%, and the computation speed is reduced to 0.002 s.
[1] 谭顺成,康勖萍.HPRF雷达多机动弱小目标检测跟踪技术[J].指挥控制与仿真,2021,43(1):4-13.Tan Shuncheng,Kang Xuping.HP RF radar multiple maneuvering weak targets detection and tracking technology[J].Command Control & Simulation,2021,43(1):4-13.
[2] 张代忠,洪一,邱炜.脉冲多普勒雷达中的解模糊算法及实现[J].雷达科学与技术,2004,2(5):293-297.Zhang Daizhong,Hong Yi,Qiu Wei.Ambiguity resolution algorithms for pulse Doppler radar and their realizations[J].Radar Science and Technology,2004,2(5):293-297.
[3] Jiang Z B,Wang J,Song Q,et al.A closed-form robust Chinese remainder theorem Based multibaseline phase unwrapping[C]//2017 International Conference on Circuits,Devices and Systems.Chengdu:IEEE,2017:115-119.
[4] Jiang Z B,Wang J,Song Q,et al.Multibaseline phase unwrapping through robust Chinese remainder theorem[C]//2017 7th IEEE International Symposium on Microwave,Antenna,Propagation,and EMC Technologies.Xi’an:IEEE,2017:462-466.
[5] Cao C H,Zhao Y B.Range estimation based on symmetry polynomial aided Chinese remainder theorem for multiple targets in a pulse Doppler radar[J].Frontiers of Information Technology & Electronic Engineering,2022,23(2):304-316.
[6] 曹成虎,赵永波,庞晓娇,等.基于中国余数定理的目标距离估计算法[J].系统工程与电子技术,2019,41(12):2717-2722.Cao Chenghu,Zhao Yongbo,Pang Xiaojiao,et al.Method based on Chinese remainder theorem for range estimation of the target[J].Systems Engineering and Electronics,2019,41(12):2717-2722.
[7] 雷文,龙腾,曾涛,等.一种脉冲多普勒雷达解距离模糊的新算法[J].北京理工大学学报,1999,19(3):357-360.Lei Wen,Long Teng,Zeng Tao,et al.The resolution of range ambiguity in a medium pulse Doppler radar[J].Journal of Beijing Institute of Technology,1999,19(3):357-360.
[8] 洪兴勇.基于快速余差查表法的脉冲多普勒雷达解距离模糊算法[J].微型机与应用,2017,36(4):84-86.Hong Xingyong.Algorithms of range ambiguity resolution for pulse Doppler radar based on high speed residues’ difference look-up table[J].Microcomputer & Its Applications,2017,36(4):84-86.
[9] 周闰,高梅国,韩月秋.余差查表法解多目标距离模糊算法[J].北京理工大学学报,2002,22(2):221-224.Zhou Run,Gao Meiguo,Han Yueqiu.Resolving ambiguity of multiple targets using residues’ difference look-up table[J].Journal of Beijing Institute of Technology,2002,22(2):221-224.
[10] 王佳苗,杨菊,吴顺君.一种脉冲多普勒雷达解距离模糊的新算法[J].雷达与对抗,2005,25(3):38-41.Wang Jiamiao,Yang Ju,Wu Shunjun.A new algorithm of range ambiguity resolution for Pulse Doppler radar[J].Radar & Ecm,2005,25(3):38-41.
[11] 李萌辉,李明.基于一维集搜索方法的PD雷达解距离模糊高效算法[J].电子信息对抗技术,2010,25(5):22-25.Li Menghui,Li Ming.A high efficiency algorithm of PD radar for range ambiguity resolution based on the one-dimension method[J].Electronic Warfare Technology,2010,25(5):22-25.
[12] Liu Z Y.Ambiguity resolution of PD radar based on residual theorem and one dimensional set algorithm[J].Modern Electronic Technology,2012,35(9):28-30.
[13] Ma C,Wang D.Solution of range ambiguity of high speed moving target by one-dimension set selection method[J].Guidance and Fuze,2012,33(2):1-4.
[14] 严明.脉冲多普勒雷达信号处理MATLAB仿真研究[D].淮南:安徽理工大学,2016:5-18.Yan Ming.The study on pulse doppler radar processing and MATLAB simulation[D].Huainan:Anhui University of Science & Technology,2016:5-18.
[15] 潘美艳,蔡兴雨,臧会凯,等.一种采用集成装袋树的雷达多次回波分类方法[J].电讯技术,2024,64(1):91-97.Pan Meiyan,Cai Xingyu,Zang Huikai,et al.A radar multiple echoes classification method based on ensemble bagging trees[J].Telecommunication Engineering,2024,64(1):91-97.
[16] 胡朗,高青松,陈春,等.一种适用于脉冲多普勒雷达解速度模糊的方法[J].空天预警研究学报,2022,36(2):94-98.Hu Lang,Gao Qingsong,Chen Chun,et al.A method for pulse Doppler radar to solve velocity ambiguity[J].Journal of Air & Space Early Warning Research,2022,36(2):94-98.
[17] Yan J H,Ni W H,Zhai J S,et al.An unambiguity and anti-range eclipse method for PD radar using biphase coded signals[J].Computer Modeling in Engineering & Sciences,2023,134(2):1337-1351.
[18] Segal S,Logvinenko A,Slapak A.Occlusion handling in radar for detection of obstacles based on tracking model[C]//2018 19th International Radar Symposium.Bonn:IEEE,2018:1-10.
[19] Nartasilpa N,Salim A,Tuninetti D,et al.Communications system performance and design in the presence of radar interference[J].IEEE Transactions on Communications,2018,66(9):4170-4185.
[20] Eriksson J,Viberg M.On Cramer Rao bounds and optimal beamspace transformation in radar array processing[C]//International Symposium on Phased Array Systems and Technology.Boston:IEEE,1996:301-306.
[21] Rexford A C.Credible set estimation,analysis,and applications in synthetic aperture radar canonical feature extraction[J].IEEE Transactions on Signal Processing,2015,63(14):3783-3796.
[22] Li C X,Zhang D,Ge J J,et al.Target tracking with a dynamic and adaptive selection of radars based on entropy[J].The Journal of Engineering,2019,2019(21):7936-7939.
[23] 陈小龙,袁旺,杜晓林,等.多波段多角度FMCW雷达低慢小探测数据集(LSS-FMCWR-2.0)及特征融合分类方法[J].雷达学报(中英文),2025,14(5):1276-1293.Chen Xiaolong,Yuan Wang,Du Xiaolin,et al.Multi-band multi-angle FMCW radar low-slow-small target detection dataset(LSS-FMCWR-2.0) and feature fusion classification methods[J].Journal of Radars,2025,14(5):1276-1293.
[24] 陈浩,郭军海,齐巍.基于运动约束的脉冲雷达游标测距方法[J].北京航空航天大学学报,2015,41(2):331-336.Chen Hao,Guo Junhai,Qi Wei.Vernier ranging method for pulse radar based on motion constraints[J].Journal of Beijing University of Aeronautics and Astronautics,2015,41(2):331-336.
[25] 张军,占荣辉.LFM脉冲雷达距离维快速搜索处理算法[J].国防科技大学学报,2008,30(6):114-117.Zhang Jun,Zhan Ronghui.A fast range search algorithm for LFM pulsed radar[J].Journal of National University of Defense Technology,2008,30(6):114-117.
[26] 张伟,孙厚军.高重频脉冲多普勒雷达参数设计与解距离模糊解析法[J].弹箭与制导学报,2005,25(2):398-400.Zhang Wei,Sun Houjun.Parameter design for pulse Doppler radar and analytical method of range ambiguity resolving under high PRF[J].Journal of Projectiles,Rockets,Missiles and Guidance,2005,25(2):398-400.
[27] Won Y S,Kim C H,Lee S G.Range resolution improvement of a 24 GHz ISM band pulse radar:A feasibility study[J].IEEE Sensors Journal,2015,15(12):7142-7149.
基本信息:
DOI:10.13682/j.issn.2095-6533.2026.03.002
中图分类号:TN957.51
引用信息:
[1]黄海生,辛嘉琳,曹成虎.基于概率密度函数动态加权的距离估计算法[J].西安邮电大学学报,2026,31(03):11-19.DOI:10.13682/j.issn.2095-6533.2026.03.002.
基金信息:
陕西省重点研发计划项目(2024GX-ZDCYL-01-24)
2026-03-18
2026-03-18
2026-03-18