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Transparent boundary condition for the calculation of eigenmodes in transversely infinite waveguides

机译:横向无限波导计算特征范围的透明边界条件

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Waveguides play one of the key figures in today's electronics and optics for signal transmission. Corresponding simulations of electromagnetic wave transportation along these waveguides are accomplished by discretization methods such as the Finite Integration Technique?(FIT) or the Finite Element Method?(FEM). For longitudinally homogeneous and transversely unbounded waveguides these simulations can be approximated by closed boundaries. However, this distorts the original physical model and unnecessarily increases the size of the computational domain size. In this article we present a boundary condition for transversely open waveguides based on the Kirchhoff integral which has been implemented within the framework of FIT. The presented solution is compared with selected conventional methods in terms of computational effort and memory consumption.
机译:波导在当今电子和光学器件中发挥其中一个关键图,用于信号传输。 通过离散化方法(例如有限积分技术)(FEAT)或有限元方法(FEM)来实现沿这些波导的电磁波运输的相应模拟。(FEM)。 对于纵向均匀且横向于无界面的波导,这些模拟可以通过封闭边界来近似。 然而,这使得原始物理模型扭曲,并且不必要地增加计算域大小的大小。 在本文中,我们基于在拟合框架内实现的基于Kirchhoff积分来呈现横向开放波导的边界条件。 将呈现的解决方案与所选择的常规方法进行比较,而在计算工作和记忆消耗方面。

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