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Mode Analysis of Photonic Crystal Fiber in Finite Element Method with 2nd-order Transparent Boundary Conditions

机译:具有二阶透明边界条件的光子晶体光纤的有限元模态分析

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摘要

The finite element method with 2nd -order transparent boundary conditions is proposed to analysis the modes of photonic crystal fibers. These boundary conditions preserve the sparse matrix and offering accuracy of O(r~(-9/2)), here r denoting the position of the computational boundary with respect to a chosen origin of the structure. The effective mode-index, the mode distribution, the confinement loss and the dispersion properties of the total internal reflection photonic crystal fibers (TIR-PCF) with triangle lattices and rectangle lattices are calculated in this method respectively. The results agree with the published results. At the same time the finite element method in the paper lessens the computation domain remarkably. It offers an easy and credibility approach in the study on the PCF and other fibers with irregular cross-section index distribution, even fibers with anisotropy materials.
机译:提出了具有二阶透明边界条件的有限元方法来分析光子晶体光纤的模式。这些边界条件保留了稀疏矩阵并提供了O(r〜(-9/2))的精度,其中r表示计算边界相对于所选结构起点的位置。该方法分别计算了具有三角形格子和矩形格子的全内反射光子晶体光纤(TIR-PCF)的有效模式指数,模式分布,限制损耗和色散特性。结果与发布的结果一致。同时,本文的有限元方法大大减少了计算范围。它为研究PCF和其他横截面指数分布不规则的纤维,甚至是具有各向异性材料的纤维提供了一种简便而可靠的方法。

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