Infrared and Laser Engineering, Volume. 50, Issue 12, 20210623(2021)

Needle shape optical fiber measurement method introducing strain sensitivity matrix

Chaojiang He1, Yanlin He1, Fei Luo1, and Lianqing Zhu1,2
Author Affiliations
  • 1Key Laboratory of the Ministry of Education for Optoelectronic Measurement Technology and Instrument, Beijing Information Science & Technology University, Beijing 100192, China
  • 2Beijing Laboratory of Optical Fiber Sensing and System, Beijing Information Science and Technology University, Beijing 100016, China
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    Figures & Tables(14)
    Flowchart of shape reconstruction algorithm
    Schematic of a FBG sensor
    (a) Pure bending model and (b) cross section of the sensing point
    The moving coordinate system of the needle
    Coordinate conversion
    Integrated FBG design of needle for percutaneous intervention
    FBG strain sensitivity calibration system
    Needle optical fiber sensing shape measurement system. (a) PC; (b) Interrogator; (c) Optical fiber; (d) Needle; (e) Location hole;(f) Motion control; (g) Six axis displacement
    Strain sensitivity for encapsulated FBG sensor
    Wavelength shift of three fibers in different positions
    Reconstruction results of needle under different deformation
    • Table 1. Wavlength shift of different FBGs before and after integrating needle

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      Table 1. Wavlength shift of different FBGs before and after integrating needle

      FiberFBGWavelength before embedded/nm Wavelength after embedded/nm
      a11525.81631525.7967
      21529.69331529.6742
      31533.76711533.7475
      41538.11461538.1146
      b11525.75751525.7575
      21529.83081529.8308
      31533.90421533.9042
      41537.82081537.8013
      c11525.97531525.9925
      21529.90921529.9092
      31533.76711533.7867
      41537.86001537.8600
    • Table 2. Strain sensitivity of FBGs

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      Table 2. Strain sensitivity of FBGs

      FiberFBGFBG strain sensitivity/ $\mathrm{p}\mathrm{m}\cdot {\mathrm{{\text{µ}} }\mathrm{\varepsilon } }^{-1}$FBG strain sensitivity after embedded/ $\mathrm{p}\mathrm{m}\cdot {\mathrm{{\text{µ}} }\mathrm{\varepsilon } }^{-1}$
      a11.110.44
      21.120.79
      31.120.84
      41.120.84
      b11.130.56
      21.150.81
      31.140.83
      41.150.84
      c11.130.38
      21.140.77
      31.140.79
      41.150.78
    • Table 3. Deformation measured error analysis of X-axis

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      Table 3. Deformation measured error analysis of X-axis

      Deformation theoretical value/mm−3−6−9−12−15
      Shape reconstruction without sensitivity matrix/mm−2.181−5.920−10.684−14.498−18.918
      Absolute error/mm0.8190.081.6842.4983.918
      Relative error5.46%0.53%11.23%16.65%26.12%
      Shape reconstruction with sensitivity matrix/mm−2.896−5.667−8.538−11.425−14.399
      Absolute error/mm0.1040.3330.4620.5750.601
      Relative error0.69%2.22%3.08%3.83%4.01%
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    Chaojiang He, Yanlin He, Fei Luo, Lianqing Zhu. Needle shape optical fiber measurement method introducing strain sensitivity matrix[J]. Infrared and Laser Engineering, 2021, 50(12): 20210623

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    Paper Information

    Category: Photoelectric measurement

    Received: Aug. 30, 2021

    Accepted: --

    Published Online: Feb. 9, 2022

    The Author Email:

    DOI:10.3788/IRLA20210623

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