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The unitarity of split-operator finite difference and finite-element methods: Applications to longitudinally varying semiconductor rib waveguides

机译:分裂算子有限差分法和有限元方法的统一性:在纵向变化的半导体肋形波导中的应用

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摘要

Split-operator finite-difference and finite-element techniques are applied to the calculation of losses in semiconductor rib waveguide Y junctions. It is shown that, unlike the finite-difference procedure, which is unitary for both uniform and nonuniform grid-point spacings, considerable care must be exercised in formulating the split-operator finite-element method in order to preserve the power in the propagating electric field. The calculations are performed in the context of the Fresnel approximation to the scalar Helmholtz equation, which yields accurate solutions for transverse electric (TE)-polarized electric fields in rib waveguides far from cutoff.
机译:分裂算子有限差分和有限元技术被用于计算半导体肋形波导Y结的损耗。结果表明,与有限差分程序不同(对于均匀和非均匀网格点间距而言都是统一的),在制定分裂算子有限元方法时必须格外小心,以保持传播电中的功率。领域。计算是在标量Helmholtz方程的菲涅耳近似的背景下进行的,该方程为肋状波导中远离截止的横向电场(TE)极化电场提供了精确的解决方案。

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