• Photonics Research
  • Vol. 12, Issue 10, 2354 (2024)
Daewoon Seong1,†, Sangyeob Han1,†, Yoonseok Kim, Mansik Jeon*, and Jeehyun Kim
Author Affiliations
  • School of Electronic and Electrical Engineering, College of IT Engineering, Kyungpook National University, Daegu 41566, Republic of Korea
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    DOI: 10.1364/PRJ.524969 Cite this Article Set citation alerts
    Daewoon Seong, Sangyeob Han, Yoonseok Kim, Mansik Jeon, Jeehyun Kim, "Polarization-insensitive optical coherence tomography using polarization maintaining fiber with a simple optical configuration," Photonics Res. 12, 2354 (2024) Copy Citation Text show less

    Abstract

    Compensation of polarization-variance-related artifacts is required to steadily obtain high-quality optical coherence tomography (OCT) images at various experimental conditions. Since most OCT systems utilize optical fiber to transfer the light easily and a polarized light source, the polarization state is arbitrarily changed in every different condition. In this study, we proposed polarization-maintaining-fiber-based polarization-insensitive OCT (PM-PI-OCT) with a simple optical configuration and a simple compensation process. The proposed PM-PI-OCT is not only theoretically proved by mathematical derivations but also evaluated by quantitative analysis of various fiber twisting angles. Moreover, the applicability and robustness of the proposed PM-PI-OCT were proved by human retina imaging using the customized handheld probe. Our proposed polarization-insensitive OCT requires no pre-calibration, no post-processing procedure, and no computational load for implementation and is able to be applied to universal fiber-based OCT systems. We believe that our simple and robust polarization-insensitive OCT system is able to be applied to various existing OCT setups for polarization state variance compensation with high versatility and applicability.
    ER(z)=x^ERxejkz+y^ERyej(kz+Δϕr),

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    ES(z)=x^ESxejk(zz0)+y^ESyej(k(zz0)+Δϕs),

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    I=|ER+ES|2=IR+IS+(ER*ES+ERES*),

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    IR=ERx2+ERy2=IRx+IRy,

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    IS=ESx2+ESy2=ISx+ISy,

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    I=IR+IS+2Re{ERES*},

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    I=IR+IS+2IRxISxcos(kz0)+2IRyISycos(kz0)cos(Δϕ),

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    I=IR+IS+2γIRIScos(kz0),

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    γ=(IRxISxIRIS+IRyISyIRIScos(Δϕ)).

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    Δz=λ×LB,

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    ER(z)=ER1ejkz+ER2ejk(zΔz)+ER3ejk(z2Δz),

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    ES(z)=ES1ejk(zz0)+ES2ejk((zz0)Δz)+ES3ejk((zz0)2Δz),

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    IR=ER12+ER22+ER32=IR1+IR2+IR3,

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    IS=ES12+ES22+ES32=IS1+IS2+IS3.

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    I=IR+IS+2(γ1I1cos(kz0)+γ2I2cos(k(z0Δz))+γ3I3cos(k(z0+Δz))+γ4I4cos(k(z02Δz))+γ5I5cos(k(z0+2Δz))),

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    IFFFF=IR+IS+2γ5I5cos(k(z0+2Δz)),

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    IFFSS=IR+IS+2γ1I1cos(kz0),

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    ISSSS=IR+IS+2γ4I4cos(k(z02Δz)),

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    Daewoon Seong, Sangyeob Han, Yoonseok Kim, Mansik Jeon, Jeehyun Kim, "Polarization-insensitive optical coherence tomography using polarization maintaining fiber with a simple optical configuration," Photonics Res. 12, 2354 (2024)
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