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双路偏振结构的激光多普勒测速系统

陶善静 甄胜来 方健 陈鑫 吕韬 俞本立

陶善静, 甄胜来, 方健, 陈鑫, 吕韬, 俞本立. 双路偏振结构的激光多普勒测速系统[J]. 中国光学(中英文), 2023, 16(4): 753-764. doi: 10.37188/CO.2022-0211
引用本文: 陶善静, 甄胜来, 方健, 陈鑫, 吕韬, 俞本立. 双路偏振结构的激光多普勒测速系统[J]. 中国光学(中英文), 2023, 16(4): 753-764. doi: 10.37188/CO.2022-0211
TAO Shan-jing, ZHEN Sheng-lai, FANG Jian, CHEN Xin, LV Tao, YU Ben-Li. Laser Doppler velocimetry with a dual polarization structure[J]. Chinese Optics, 2023, 16(4): 753-764. doi: 10.37188/CO.2022-0211
Citation: TAO Shan-jing, ZHEN Sheng-lai, FANG Jian, CHEN Xin, LV Tao, YU Ben-Li. Laser Doppler velocimetry with a dual polarization structure[J]. Chinese Optics, 2023, 16(4): 753-764. doi: 10.37188/CO.2022-0211

双路偏振结构的激光多普勒测速系统

基金项目: 安徽省重点研究与开发计划(No. 202104a05020059);安徽省优秀科研创新团队(No. 2022AH010003)
详细信息
    作者简介:

    陶善静(1996—),男,安徽庐江人,硕士研究生,2020 年于安徽理工大学获得学士学位,主要从事激光光纤传感等方面的研究。E-mail:tao758501@163.com

    甄胜来(1977—),男,安徽固镇人,博士,教授,硕士生导师,合肥市拔尖人才,芬兰Aalto大学访问学者,2008 年于安徽大学获得博士学位,主要从事于激光相干探测与光纤传感装置的研究。E-mail:slzhen@ahu.edu.cn

  • 中图分类号: TN29

Laser Doppler velocimetry with a dual polarization structure

Funds: Supported by Key Research and Development Plan of Anhui Province (No. 202104a05020059); Excellent Scientific Research and Innovation Team of Anhui Province (No. 2022AH010003)
More Information
  • 摘要:

    为了消除光束倾角带来的不确定性,本文建立了一种双路偏振式激光多普勒测速系统。该系统使用双光束双探头结构来探测物体的运动信息。首先,通过转动实验精确获得双光束间的夹角大小,对于任意光束倾角,本文采用双探头装置收集运动物体表面的散射光束,结合双路偏振式光路结构,得到两路干涉信号的多普勒频移。然后,创新性采用了细化分帧算法对两路干涉信号进行实时解调,通过两路速度分量的合成得到物体真实速度。实验结果表明:速度在10 mm/min~1500 mm/min范围内,测量值与理论值之间的平均误差可以达到1%~5%。在非平稳运动过程中,通过细化分帧算法修正后的v-t图像RMSE均值为1.19 mm/min。该系统结构满足速度测量的稳定可靠、精度高、抗干扰能力强等要求。

     

  • 图 1  激光多普勒测速原理示意图

    Figure 1.  Schematic diagram of laser doppler velocimetry principle

    图 2  光路系统图

    Figure 2.  Structure diagram of optical system

    图 3  光束与目标物之间的细节图

    Figure 3.  Detail between the beam and the target

    图 4  信号采集图。(a)原始信号;(b)200 K~280 K处采样点;(c)280 K~300 K处采样点;(d)原始信号频谱

    Figure 4.  Signal acquisition diagram. (a) Original signal; (b) sampling points at 200 K~280 K; (c) sampling points at 280 K~300 K; (d) original signal spectrum

    图 5  信号处理流程图

    Figure 5.  Signal processing flow chart

    图 6  光路实物图

    Figure 6.  Physical picture of the optical path

    图 7  (a)1路和(b)2路原始信号图

    Figure 7.  Original signal diagrams of (a) channel 1 and (b) channel 2

    图 8  (a)1路和(b)2路信号的频谱图

    Figure 8.  Spectrum diagrams of signals in (a) channel 1 and (b) channel 2

    图 9  (a) FFT 对数振幅谱及(b) 细化分帧对数振幅谱

    Figure 9.  (a) FFT logarithmic amplitude spectrum and (b) refine framing logarithmic amplitude spectrum

    图 10  不同分帧下的时频图。(a)N=5 K;(b)N=2 K;(c)N=1 K;(d)N=0.5 K;(e)N=0.25 K;(f)N=0.2 K;

    Figure 10.  Time frequency diagrams under different framings. (a) N=5 K; (b) N=2 K; (c) N=1 K; (d) N=0.5 K; (e) N=0.25 K; (f) N=0.2 K;

    图 11  光束夹角的变化情况

    Figure 11.  Change in beam’s angle

    图 12  (a)1路和(b)2路速度分量与(c)合速度

    Figure 12.  Speed component of (a) channel 1 and (b) channel 2 and (c) the combined speed

    图 13  (a)细化分帧解调后和(b)STFT解调后的v-t图

    Figure 13.  Detailed v-t diagram after (a) frame dividing demodulation and (b) STFT demodulation

    图 14  不同倾角下的速度测量值

    Figure 14.  Velocity measurement values at different beam angles

    图 15  加速过程中(a)1路,(b)2 路和(c)合速度的v-t图像

    Figure 15.  v-t diagram of (a) channel 1; (b) channel 2 and (c) the combined speed during acceleration

    图 16  (a)未经算法修正和(b)算法修正后结果

    Figure 16.  v-t diagram (a) before and (b) after algorithm modification

    图 17  滤波前后的均方根误差对比图

    Figure 17.  Comparison of RMSE before and after filtering

    表  1  速度测量的结果对比

    Table  1.   Comparison results of speed measurement

    线性位移
    平台速度
    (mm/min)
    细化分帧 STFT
    APD1
    (Hz)
    APD2
    (Hz)
    和速度
    (mm/min)
    偏差
    (%)
    APD1
    (Hz)
    APD2
    (Hz)
    和速度
    (mm/min)
    偏差
    (%)
    1500 13524 11915 1482 1.20 13478 11959 1414 5.73
    1200 10827 9550 1215 1.25 10878 9661 1134 5.50
    1000 9186 8086 1014 1.40 9074 8060 946 5.40
    800 7309 6427 810 1.27 7305 6523 726 9.25
    600 5490 4824 611 1.88 5417 4819 558 7.00
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  • [1] YEH Y, CUMMINS H Z. Localized fluid flow measurements with an He-Ne laser spectrometer[J]. Applied Physics Letters, 1964, 4(10): 176-178. doi: 10.1063/1.1753925
    [2] OJO A O, FOND B, VAN WACHEM B G M, et al. Thermographic laser Doppler velocimetry[J]. Optics Letters, 2015, 40(20): 4759-4762. doi: 10.1364/OL.40.004759
    [3] BOU E, LY A, ROUL J, et al. Compact system for in situ laser Doppler velocimetry of blood flow[J]. Biomedical Optics Express, 2019, 10(11): 5862-5876. doi: 10.1364/BOE.10.005862
    [4] 武颖丽, 吴振森. 基于希尔伯特变化的微小振动激光多普勒信号处理[J]. 中国光学,2013,6(3):415-420.

    WU Y L, WU ZH S. Micro-vibration laser Doppler signal processing based on Hilbert transform[J]. China Optics, 2013, 6(3): 415-420. (in Chinese)
    [5] ROSS M M. Combined differential and reference beam LDV for 3D velocity measurement[J]. Optics and Lasers in Engineering, 1997, 27(6): 587-619. doi: 10.1016/S0143-8166(96)00065-6
    [6] 李秀明, 黄战华, 朱猛. 扩展光束型激光多普勒速度测量系统[J]. 光学 精密工程,2013,21(5):1102-1109. doi: 10.3788/OPE.20132105.1102

    LI X M, HUANG ZH H, ZHU M. Differential laser Doppler system with expanded beams for velocity measurement[J]. Optics and Precision Engineering, 2013, 21(5): 1102-1109. (in Chinese) doi: 10.3788/OPE.20132105.1102
    [7] 闫亚东, 何俊华, 许瑞华, 等. 激光聚变冲击波被动式测速光学系统设计[J]. 光学 精密工程,2018,26(11):2662-2668. doi: 10.3788/OPE.20182611.2662

    YAN Y D, HE J H, XU R H, et al. Optical system for passive laser fusion shock wave velocity measurement[J]. Optics and Precision Engineering, 2018, 26(11): 2662-2668. (in Chinese) doi: 10.3788/OPE.20182611.2662
    [8] 赵洪博. 基于多普勒效应的速度信号探测与频率解算算法研究[D]. 青岛: 青岛科技大学, 2019.

    ZHAO H B. Research on speed signal detection and frequency algorithm based on Doppler effect[D]. Qingdao: Qingdao University of Science & Technology, 2019. (in Chinese)
    [9] JIAN ZH, LONG X W. Laser Doppler velocimeter using a single longitudinal mode solid-state laser source[J]. Optics &Laser Technology, 2010, 42(7): 1167-1171.
    [10] CHEN J B, WANG X M, WU Y B, et al. Ultralow Doppler frequency extraction for the self-mixing dual-frequency laser velocimetry[J]. Applied Optics, 2022, 61(16): 4687-4692. doi: 10.1364/AO.455671
    [11] GENG Y H, JIANG CH L, KAN L L. Enhanced laser self-mixing Doppler velocity measurement with pre-feedback mirror[J]. Applied Optics, 2019, 58(27): 7571-7576. doi: 10.1364/AO.58.007571
    [12] 李芝绒, 王胜强, 潘文. 双光束差动激光多普勒测速法在高冲击校准技术中的应用[J]. 计测技术,2013,33(4):21-25. doi: 10.3969/j.issn.1674-5795.2013.04.004

    LI ZH R, WANG SH Q, PAN W. Application of double beam differential laser Doppler velocimetry in high g impact calibration technology[J]. Metrology &Measurement Technology, 2013, 33(4): 21-25. (in Chinese) doi: 10.3969/j.issn.1674-5795.2013.04.004
    [13] ALEXANDROVA A S, TZOGANIS V, WELSCH C P. Laser diode self-mixing interferometry for velocity measurements[J]. Optical Engineering, 2015, 54(3): 034104. doi: 10.1117/1.OE.54.3.034104
    [14] FISCHER A. Limiting uncertainty relations in laser-based measurements of position and velocity due to quantum shot noise[J]. Entropy, 2019, 21(3): 264. doi: 10.3390/e21030264
    [15] XIANG ZH Y, WANG Q, HUANG R, et al. Position observation-based calibration method for an LDV/SINS integrated navigation system[J]. Applied Optics, 2021, 60(26): 7869-7877. doi: 10.1364/AO.430866
    [16] MARU K, YOSHIDA Y, YUKINARI M, et al. Differential laser Doppler velocimetry for cross-sectional velocity distribution measurements using 48-channel spatial encoding and nonmechanical scanning[J]. Optical Review, 2019, 26(5): 487-492. doi: 10.1007/s10043-019-00544-0
    [17] DE GEVIGNEY M D. Novel surface scanning inspection system for opaque and transparent substrates using laser Doppler velocimetry[C]. Proceedings of the 29th Annual SEMI Advanced Semiconductor Manufacturing Conference (ASMC), IEEE, 2018: 23-28.
    [18] FAN ZH, SUN Q, DU L, et al. Janus‐configured all fibre laser Doppler velocimetry[J]. IET Optoelectronics, 2018, 12(1): 50-54. doi: 10.1049/iet-opt.2017.0047
    [19] 周健, 龙兴武. 基于Janus配置的激光多普勒测速仪[J]. 光电子·激光,2011,22(2):266-271.

    ZHOU J, LONG X W. Laser Doppler velocimeter based on Janus configuration[J]. Journal of Optoelectronics·Laser, 2011, 22(2): 266-271. (in Chinese)
    [20] 张艳艳, 巩轲, 何淑芳, 等. 激光多普勒测速技术进展[J]. 激光与红外,2010,40(11):1157-1162. doi: 10.3969/j.issn.1001-5078.2010.11.001

    ZHANG Y Y, GONG K, HE SH F, et al. Progress in laser Doppler velocity measurement techniques[J]. Laser &Infrared, 2010, 40(11): 1157-1162. (in Chinese) doi: 10.3969/j.issn.1001-5078.2010.11.001
    [21] 孙端. 短时傅里叶变换在工业测量中的应用[J]. 机电信息,2020(26):14-15. doi: 10.3969/j.issn.1671-0797.2020.26.007

    SUN D. Application of short time Fourier transform in industrial measurement[J]. Mechanical and Electrical Information, 2020(26): 14-15. (in Chinese) doi: 10.3969/j.issn.1671-0797.2020.26.007
    [22] HUANG D, LIU J, DENG L J, et al. An adaptive Kalman filter for online monitoring of mine wind speed[J]. Archives of Mining Sciences, 2019, 64(4): 813-827.
    [23] 周金男, 邬战军, 范哲, 等. 车载激光多普勒测速仪的卡尔曼滤波算法研究[J]. 中国激光,2014,41(11):1102006. doi: 10.3788/CJL201441.1102006

    ZHOU J N, WU ZH J, FAN ZH, et al. Research on Kalman filter algorithm for vehicle laser Doppler velocimeter[J]. Chinese Journal of Lasers, 2014, 41(11): 1102006. (in Chinese) doi: 10.3788/CJL201441.1102006
    [24] 王广玉, 窦磊, 窦杰. 基于自适应卡尔曼滤波的多目标跟踪算法[J]. 计算机应用,2022,42(S1):271-275.

    WANG G Y, DOU L, DOU J. Multiple object tracking algorithm based on adaptive Kalman filter[J]. Journal of Computer Applications, 2022, 42(S1): 271-275. (in Chinese)
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  • 收稿日期:  2022-10-11
  • 修回日期:  2022-11-11
  • 录用日期:  2023-01-18
  • 网络出版日期:  2023-03-08

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