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首页> 外文期刊>IEEE journal of selected topics in quantum electronics >Highly efficient full-vectorial integral equation solution for the bound, leaky, and complex modes of dielectric waveguides
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Highly efficient full-vectorial integral equation solution for the bound, leaky, and complex modes of dielectric waveguides

机译:高效,全矢量积分方程解,用于介质波导的有界,泄漏和复杂模式

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摘要

A full-vectorial contour integral equation analysis of the natural modes of dielectric waveguides (DW) of arbitrary cross section is presented. The Galerkin method, together with the Analytical Regularization procedure, is applied to discretizing and solving the eigenvalue problem. This ensures the fast convergence and superior accuracy of the numerical algorithms. The waveguide cross section is characterized by a parametrical curve defining its contour, with a limited curvature at each point. This avoids the singularity points at corner regions and provides accurate results, even for waveguides with virtually sharp corners. Both fundamental and higher order mode propagation characteristics are studied in the bound, leaky, and complex regimes. Numerical results consistent with other theories and experimental data are presented for a wide range of practical dielectric waveguides that demonstrate the efficiency, accuracy, and versatility of the method developed. Finally, the technique is applied to model a fused fiber coupler.
机译:提出了任意截面的电介质波导(DW)固有模式的全矢量轮廓积分方程分析。 Galerkin方法与分析正则化方法一起用于离散化和求解特征值问题。这确保了数值算法的快速收敛和卓越的准确性。波导横截面的特征在于定义其轮廓的参数曲线,每个点的曲率都有限。这样就避免了拐角区域的奇异点,即使对于具有几乎尖锐拐角的波导,也可以提供准确的结果。在有界,泄漏和复杂状态下研究了基本模式和高阶模式的传播特性。给出了与其他理论和实验数据一致的数值结果,这些结果适用于各种实用的介质波导,证明了所开发方法的效率,准确性和多功能性。最后,将该技术应用于熔融光纤耦合器的建模。

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