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Volume 33 Issue 3
Apr.  2010
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Band gap and dispersion property of dual-core photonic crystal fibers

  • Received Date: 2008-04-01
    Accepted Date: 2008-05-06
  • In order to study the photonic band gap and dispersion property of a dual-core photonic crystal fiber(PCF),the photonic band gap was calculated with the plane-wave expansion method.The calculation results show that when the relative aperture(d/Λ)is larger than 0.2,the normalized propagation constant(β/Λ)increases,so the prohibited band and the range of wavelength propagating in the air-core increase.Secondly,the dispersion property of a dual-core was analyzed with a full vector model.The results show that the dispersion property can be adjusted with different structure parameters of fibers.Results show about 480nm of super flat dispersion area near 1.55μm can be obtained with Λ=2μm,d/Λ=0.4; with the relative aperture and aperture distance increasing,zero dispersion point will move to shorter-wave.The results of this study provide an effective way to produce efficient transmission optical fibers and high-performance polarization fibers.
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  • [1]

    KNIGHT J C,BIRKS T A,CREGAN R F,et al.Photonic crystals as optical fiber physics and applications[J].Optical Materials,1999,11(2/3):143-151.
    [2]

    SINHA R K,VARSHNEY D.Dispersion properties of photonic crystal fiber:comparison by scalar and fully vectorial effective index methods[J].Optical and Quantum Electronics,2005,37(8):711-722.
    [3]

    ALISTAIR D F,KENTARO F,TANYA M M,et al.Modeling the fabrication of hollow fibers:capillary drawing[J].Journal of Lightwave Technology,2001,19(12):1924-1931.
    [4]

    ZHOU G Y,HOU Zh Y,LI Sh G,et al.Mathematical mode for fabrication of micro-structure fibers[J].Chinese Physics Letters,2005,22(5):1162-1165.
    [5]

    FANG H,LOU Sh Q,REN G B,et al.Theoretical analysis on splice loss of photonic crystal fibers[J].Acta Optica Sinica,2006,26(6):806-811(in Chinese).
    [6]

    WADSWORTH W J,KNIGHT J C,RUSSELL P S T J,et al.Soliton effects in photonic crystal fibers at 800nm[J].Electron Lett,2000,36(1):53-55.
    [7]

    FERRANDO A,SILVESTRE E.Nearly zero ultraflattened dispersion in photonic crystal fibers[J].Opt Lett,2000,25(12):790-792.
    [8]

    SNYDER W.Optical waveguide theory[M].New York:Chapman and Hall,1983:45-47.
    [9]

    HUANG J J,LI G,CHEN M,et al.Simulation dispersion properties of photonic crystal fiber[J].Laser Technology,2006,30(4):432-425(in Chinese).
    [10]

    JOANNOPOULOS J D,MEADE R D,WINN J N.Photonic crystal:molding the flow of light[M].New York:Princeton University Press,1995:19-21.
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    沈阳化工大学材料科学与工程学院 沈阳 110142

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Band gap and dispersion property of dual-core photonic crystal fibers

  • 1. Department of Physics, Nanchang University, Nanchang 330031, China

Abstract: In order to study the photonic band gap and dispersion property of a dual-core photonic crystal fiber(PCF),the photonic band gap was calculated with the plane-wave expansion method.The calculation results show that when the relative aperture(d/Λ)is larger than 0.2,the normalized propagation constant(β/Λ)increases,so the prohibited band and the range of wavelength propagating in the air-core increase.Secondly,the dispersion property of a dual-core was analyzed with a full vector model.The results show that the dispersion property can be adjusted with different structure parameters of fibers.Results show about 480nm of super flat dispersion area near 1.55μm can be obtained with Λ=2μm,d/Λ=0.4; with the relative aperture and aperture distance increasing,zero dispersion point will move to shorter-wave.The results of this study provide an effective way to produce efficient transmission optical fibers and high-performance polarization fibers.

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