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M型少模光纤中模间受激布里渊散射特性及其温度和应变传感特性

李雪健 曹敏 汤敏 芈月安 陶洪 古皓 任文华 简伟 任国斌

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M型少模光纤中模间受激布里渊散射特性及其温度和应变传感特性

李雪健, 曹敏, 汤敏, 芈月安, 陶洪, 古皓, 任文华, 简伟, 任国斌

Inter-mode stimulated Brillouin scattering and simultaneous temperature and strain sensing in M-shaped few-mode fiber

Li Xue-Jian, Cao Min, Tang Min, Mi Yue-An, Tao Hong, Gu Hao, Ren Wen-Hua, Jian Wei, Ren Guo-Bin
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  • 少模光纤的受激布里渊散射对于分布式温度/应变传感具有重要应用价值. 本文提出一种纤芯折射率呈M型分布的少模光纤, 详细研究了光学模式LP01和LP11模式内及模式间的布里渊增益谱. 研究结果表明: LP01-LP11模式对的布里渊增益谱中, 其相邻两个布里渊散射峰的频率间隔较宽、增益峰值较大且峰值相差较小. 通过优化光纤结构参数, 提高了基于LP01-LP11模式对布里渊增益谱的温度和应变传感性能, 最小误差分别为0.23 ℃和5.67 με. 该研究对探究少模光纤中模式内及模式间的受激布里渊散射特性具有一定的指导意义, 对提升同时温度和应变传感测量的性能具有一定参考价值.
    Stimulated Brillouin scattering (SBS) in a few-mode fiber (FMF) is of significance for the distributed temperature and strain sensing. An FMF with M-shaped refractive index distribution (M-FMF) is proposed in order to improve the performance of simultaneous temperature and strain sensing based on SBS. Propagation of four optical modes is supported by the M-FMF, so that the Brillouin gain spectrum (BGS) can be obtained by both intra-mode and inter-mode SBS. The BGSs produced by the interactions of LP01-LP01 mode pair, LP01-LP11 mode pair, and LP11-LP11 mode pair are analyzed, respectively. Meanwhile, the temperature and strain sensing performance based on the BGS of LP01-LP11 mode pair are studied in detail. Considering a common step-index FMF, only one obvious scattering peak is usually present in the BGS obtained from the interaction between different optical mode pairs, therefore, it is inconvenient to achieve multi-parameter sensing measurement. In this paper, the BGS of LP01-LP11 mode pair has two scattering peaks, which are contributed by the acousto-optic coupling between the acoustic modes L1n (n = 1, 2) and the optical modes LP01 and LP11. The two Brillouin scattering peaks have large gain values of 0.1004 m–1·W–1 and 0.0463 m–1·W–1, respectively. More importantly, the gain difference between two Brillouin scattering peaks is small, and the frequency interval is 75 MHz, which can be applied to simultaneous temperature and strain sensing. The influences of the refractive index and the fiber core radius on the BGS of LP01-LP11 mode pair are studied. By selecting the optimal structure parameters, we discuss the effect of temperature and strain on the BGS of LP01-LP11 mode pair. The errors for simultaneous temperature and strain measurement are reduced to 0.23 ℃ and 5.67 με. Compared with other reported results, our obtained temperature and strain sensitivity are high and sensing errors are low in the considered M-FMF. In other words, based on the BGS of LP01-LP11 mode pair, the performance of temperature and strain sensing are improved in the M-FMF. This work is of great significance for studying intra-mode and inter-mode SBS in an FMF. Moreover, the results also provide a guideline for further improving the performance of simultaneous temperature and strain sensing.
      通信作者: 任国斌, gbren@bjtu.edu.cn
    • 基金项目: 国家级-国家自然科学基金(61875008,61275092)
      Corresponding author: Ren Guo-Bin, gbren@bjtu.edu.cn
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    Herráez M G, Song K Y, Thévenaz L 2006 Opt. Express 14 1395Google Scholar

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    Minardo A, Bernini R, Zeni L 2014 Opt. Express 22 17480Google Scholar

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    Song K Y, Kim Y H 2014 Optical Fiber Communications Conference San Francisco, CA, USA, March 9–13, 2014 pW3D.6

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  • 图 1  SI-FMF中${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$模式对的BGS (插图为SI-FMF的结构分布)

    Fig. 1.  The BGS of ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$ mode pair in SI-FMF (Inset: The structure of SI-FMF).

    图 2  M-FMF的结构分布以及光学模式的模场分布 (a) M-FMF的结构分布; (b) ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$; (c) ${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$; (d) ${\rm{L}}{{\rm{P}}_{{\rm{21}}}}$; (e) ${\rm{L}}{{\rm{P}}_{{\rm{02}}}}$

    Fig. 2.  The structure of M-FMF and the field distribution of optical modes in M-FMF: (a) The structure of M-FMF: (b) ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$; (c) ${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$; (d) ${\rm{L}}{{\rm{P}}_{{\rm{21}}}}$; (e) ${\rm{L}}{{\rm{P}}_{{\rm{02}}}}$.

    图 3  不同光学模式对的BGS (a) ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}\text-{\rm{L}}{{\rm{P}}_{{\rm{01}}}}$; (b) ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$; (c) ${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$

    Fig. 3.  The BGS of different optical mode pairs: (a) ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}\text-{\rm{L}}{{\rm{P}}_{{\rm{01}}}}$; (b) ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$; (c) ${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$.

    图 4  M-FMF的结构对${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$模式对BGS的影响 (a) n1; (b) n2; (c) r1; (d) r2

    Fig. 4.  The BGS of ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$ mode pair in M-FMF versus: (a) n1; (b) n2; (c) r1; (d) r2.

    图 5  ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$模式对激励的声学模式的位移场分布 (a) ${{\rm{L}}_{{\rm{11}}}}$; (b) ${{\rm{L}}_{{\rm{12}}}}$

    Fig. 5.  The displacement field distribution of acoustic mode excited by the interaction of ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$ mode pair: (a) ${{\rm{L}}_{{\rm{11}}}}$; (b) ${{\rm{L}}_{{\rm{12}}}}$.

    图 6  ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$模式对的BGS随温度和应变的变化 (a) BGS随温度的变化; (b) BGS随应变的变化

    Fig. 6.  The BGS of ${\rm{L}}{{\rm{P}}_{{\rm{01}}}}$-${\rm{L}}{{\rm{P}}_{{\rm{11}}}}$ mode pair versus: (a) Temperature; (b) strain.

    图 7  声学模式${{\rm{L}}_{{\rm{11}}}}$${{\rm{L}}_{{\rm{12}}}}$对应散射峰的BFS随温度和应变的变化 (a) BFS随温度的变化关系; (b) BFS随应变的变化关系

    Fig. 7.  The BFS corresponding to ${{\rm{L}}_{{\rm{11}}}}$ and ${{\rm{L}}_{{\rm{12}}}}$ acoustic modes versus: (a) Temperature; (b) strain.

    表 1  不同光学模式对与声学模式之间相互耦合的声光有效面积(单位: μm2)

    Table 1.  Acousto-optic effective area by the coupling between different optical mode pairs and acoustic modes (in μm2).

    LP01-LP01LP01-LP11LP11-LP11
    m = 0 m = 1m = 0m = 2
    Lm1251.63208.71156.24180.74
    Lm2162.48449.521.65 × 1031.09 × 103
    Lm32.12 × 1054.54 × 1043.82 × 1031.11 × 104
    下载: 导出CSV

    表 2  不同研究报道中基于SBS的温度应变系数和误差

    Table 2.  The coefficients and errors of temperature and strain based on SBS in different literatures.

    Fiber$C_T^1$/MHz·℃–1$C_T^2$/MHz·℃–1$C_S^1$/MHz·℃–1$C_S^2$/MHz·℃–1δT/℃δS/με
    M-FMF4.34003.93150.193730.177150.235.67
    M-SMF[25]1.51871.16420.066400.052800.4712.30
    SSMF[26]1.19001.15000.062280.050090.9319.48
    SMF[27]1.19001.11900.035600.040300.9028.80
    IPGIF[37]0.743230.90160.042020.038250.8517.40
    GIFMF[38]5.27004.3000.237000.189001.8041.00
    c-core FMF[39]1.01690.99090.059240.048721.2021.90
    e-core FMF[40]1.24201.27800.061300.036400.377.61
    下载: 导出CSV
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    Essiambre R J, Kramer G, Winzer P J, Foschini G J, Goebel B 2010 J. Lightwave Technol. 28 662Google Scholar

    [2]

    Randel S, Ryf R, Sierra A, Winzer P J, Gnauck A H, Bolle A C, Essiambre R J, Peckham D W, McCurdy A, Lingle R 2011 Opt. Express 19 16697Google Scholar

    [3]

    Smith S P, Zarinetchi F, Ezekiel S 1991 Opt. Lett. 16 393Google Scholar

    [4]

    Cowie G J, Yu D, Chieng Y T 1997 J. Lightwave Technol. 15 1198Google Scholar

    [5]

    Li B W, Wei X M, Wang X, Wong K K Y 2014 IEEE Photonics Technol. Lett. 26 2387Google Scholar

    [6]

    Alahbabi M N, Cho Y T, Newson T P 2004 Opt. Lett. 29 26Google Scholar

    [7]

    Zadok A, Zilka E, Eyal A, Thévenaz L, Tur M 2008 Opt. Express 16 21692Google Scholar

    [8]

    刘玉 2012 硕士学位论文 (陕西: 西北大学)

    Liu Y 2012 M.S. Dissertation (Shanxi: Northwest University) (in Chinese)

    [9]

    Herráez M G, Song K Y, Thévenaz L 2006 Opt. Express 14 1395Google Scholar

    [10]

    Loayssa A, Benito D, Garde M J 2000 Opt. Lett. 25 1234Google Scholar

    [11]

    Preussler S, Schneider T 2015 Opt. Eng. 55 031110Google Scholar

    [12]

    Ballmann C W, Meng Z K, Traverso A J, Scully M O, Yakovlev V V 2017 Optica 4 124Google Scholar

    [13]

    Krug B, Koukourakis N, Czarske J W 2019 Opt. Express 27 26910Google Scholar

    [14]

    Kobyakov A, Sauer M, Chowdhury D 2010 Adv. Opt. Photonics 2 1Google Scholar

    [15]

    Koyamada Y, Sato S, Nakamura S, Sotobayashi H, Chujo W 2004 J. Lightwave Technol. 22 631Google Scholar

    [16]

    Nikles M, Thevenaz L, Robert P A 1997 J. Lightwave Technol. 15 1842Google Scholar

    [17]

    Zou L F, Bao X Y, Afshar S, Chen L 2004 Opt. Lett. 29 1485Google Scholar

    [18]

    Horiguchi T, Kurashima T, Tateda M 1989 IEEE Photonics Technol. Lett. 1 107Google Scholar

    [19]

    Mocofanescu A, Wang L, Jain R, Shaw K D, Gavrielides A, Peterson P, Sharma M P 2005 Opt. Express 13 2019Google Scholar

    [20]

    Floch S L, Cambon P 2003 J. Opt. Soc. Am. A 20 1132Google Scholar

    [21]

    王振宝, 邵碧波, 张磊, 闫燕, 杨鹏翎, 陈绍武 2011 激光与光电子学进展 48 090603Google Scholar

    Wang Z B, Shao B B, Zhang L, Yan Y, Yang P L, Chen S W 2011 Laser Optoelect. Prog. 48 090603Google Scholar

    [22]

    Afshar S, Kalosha V P, Bao X Y, Chen L 2005 Opt. Lett. 30 2685Google Scholar

    [23]

    Liu A P 2007 Opt. Express 15 977Google Scholar

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    Li H L, Zhang W, Huang Y D, Peng J D 2011 Chin. Phys. B 20 104211Google Scholar

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    Song K Y, Kim Y H, Kim B Y 2013 Opt. Lett. 38 1805Google Scholar

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    Song K Y, Kim Y H 2013 Opt. Lett. 38 4841Google Scholar

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    Ke W W, Wang X J, Tang X 2014 IEEE J. Sel. Top. Quantum Electron. 20 305Google Scholar

    [31]

    Minardo A, Bernini R, Zeni L 2014 Opt. Express 22 17480Google Scholar

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    Song K Y, Kim Y H 2014 Optical Fiber Communications Conference San Francisco, CA, USA, March 9–13, 2014 pW3D.6

    [33]

    张燕君, 高皓雷, 付兴虎, 田永胜 2017 物理学报 66 024207Google Scholar

    Zhang Y J, Gao H L, Fu X H, Tian Y S 2017 Acta Phys. Sin. 66 024207Google Scholar

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    王旭, 秦祖军, 熊显名, 张文涛 2019 激光与光电子进展 56 162901Google Scholar

    Wang X, Qin Z J, Xiong X M, Zhang W T 2019 Laser Optoelect. Prog. 56 162901Google Scholar

    [35]

    Lü H B, Zhou P, Wang X L, Jiang Z F 2015 J. Lightwave Technol. 33 4464Google Scholar

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    Zou W W, He Z Y, Hotate K 2009 Opt. Express 17 1248Google Scholar

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    Xu Y P, Ren M Q, Lu Y, Lu P, Lu P, Bao X Y, Wang L X, Messaddeq Y, Larochelle S 2016 Opt. Lett. 41 1138Google Scholar

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    Zhou X, Guo Z, Ke C J, Liu D M 2016 IEEE Photonics Conference(IPC) Waikoloa, HI, October 2–6, 2016 p817

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    Li A, Wang Y F, Hu Q, Shieh W 2015 Opt. Express 23 1139Google Scholar

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    Fang J, Milione G, Stone J, Peng G Z, Li M J, Ip E, Li Y W, Ji P N, Huang Y K, Huang M F, Murakami S, Shieh W, Wang T 2019 Opt. Lett. 44 1096Google Scholar

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出版历程
  • 收稿日期:  2020-01-15
  • 修回日期:  2020-03-12
  • 刊出日期:  2020-06-05

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