首页> 外文期刊>Journal of Lightwave Technology >Robust Calculation of Chromatic Dispersion Coefficients of Optical Fibers From Numerically Determined Effective Indices Using Chebyshev–Lagrange Interpolation Polynomials
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Robust Calculation of Chromatic Dispersion Coefficients of Optical Fibers From Numerically Determined Effective Indices Using Chebyshev–Lagrange Interpolation Polynomials

机译:使用Chebyshev-Lagrange插值多项式从数值确定的有效指标来可靠地计算光纤的色散系数

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摘要

Numerical calculation of chromatic dispersion coefficients of optical fibers is conducted using a procedure involving Chebyshev-Lagrange interpolation polynomials. Only numerically determined effective indices at several wavelengths are needed for obtaining the dispersion curve, and no direct numerical differentiation of the effective refractive index is involved. A silica-filled metallic rectangular waveguide having analytical solutions for the effective refractive index and the chromatic dispersion is used as an example for confirming the accuracy and efficiency of the proposed method. The method is then also applied to the analysis of holey fibers
机译:使用涉及切比雪夫-拉格朗日内插多项式的过程对光纤的色散系数进行数值计算。为了获得色散曲线,仅需要在几个波长处通过数值确定的有效折射率,而无需对有效折射率进行直接的数值微分。以具有有效折射率和色散的分析溶液的二氧化硅填充金属矩形波导为例,以确认所提出方法的准确性和效率。然后该方法也可用于分析有孔纤维

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