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Analysis of leaky-mode losses for optical fibers

机译:光纤泄漏模损耗分析

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We present a direct, rigorous, and fast numerical method for obtaining leaky-mode losses in optical fibers by solely solving complex propagation constants of the characteristic equation of leaky modes. Both the modified Bessel function and the Hankel function of the second kind are individually used to express the field component of leaky modes in the outermost cladding. The characteristic equation of cylindrically symmetric fiber structures, which consist of uniform and graded layers, is derived by combining the Runge-Kutta method and the exact solution of a homogeneous layer. Since complex root searching is the key technique in this method, we also present a numerical algorithm for solving the characteristic equation of optical fibers. Moreover, because for both guided and leaky modes the field distributions in the outermost cladding region have the same expression, the leaky mode can be easily obtained by choosing an improper solution, and therefore the calculation of leaky modes demonstrates the simplicity of this method. An approximation rule of branch choices for lossy material is also derived. The approach we present is consistent with the results of previously published papers. (C) 2008 Optical Society of America.
机译:我们提出了一种直接,严格,快速的数值方法,通过仅解决泄漏模式特征方程的复数传播常数来获得光纤中的泄漏模式损耗。修改后的Bessel函数和第二种Hankel函数都分别用于表示最外面包层中泄漏模式的场分量。通过结合Runge-Kutta方法和均匀层的精确解,推导了由均匀且渐变的层组成的圆柱对称纤维结构的特征方程。由于复杂的根搜索是该方法的关键技术,因此,我们还提出了一种求解光纤特征方程的数值算法。而且,由于对于引导模式和泄漏模式,最外包层区域中的场分布具有相同的表达式,因此通过选择不合适的解可以容易地获得泄漏模式,因此泄漏模式的计算证明了该方法的简单性。还推导了有损材料的分支选择的近似规则。我们提出的方法与以前发表的论文的结果一致。 (C)2008年美国眼镜学会。

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