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A vector finite element method with the high-order mixed-interpolation-type triangular elements for optical waveguiding problems

机译:具有高阶混合插值型三角元素的矢量有限元法求解光波导问题

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摘要

A vector finite element method with the high-order mixed-interpolation-type triangular elements is described for the analysis of optical waveguiding problems. It is a combination of linear edge elements for transverse components of the electric or magnetic field and quadratic nodal elements for the axial one. The use of mixed-interpolation-type elements provides a direct solution for propagation constants and avoids spurious solutions. This approach can yield more accurate results compared with the conventional approach using the lowest order mixed-interpolation-type elements, namely, constant edge elements and linear nodal elements. The accuracy of this approach is investigated by calculating the propagation characteristics of optical rib waveguides. Results obtained for both E(x) and E(y) polarizations are validated using benchmark results produced by established methods
机译:描述了一种使用高阶混合插值三角元素的矢量有限元方法来分析光波导问题。它是用于电场或磁场横向分量的线性边缘元素和用于轴向分量的二次节点的组合。混合插值类型的元素的使用为传播常数提供了直接的解决方案,并避免了虚假的解决方案。与使用最低阶混合插值类型元素(即恒定边元素和线性节点元素)的常规方法相比,此方法可以产生更准确的结果。通过计算光学肋形波导的传播特性来研究此方法的准确性。使用既定方法产生的基准结果验证了E(x)和E(y)极化所获得的结果

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