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Calculation of diffraction characteristics of subwavelength conducting gratings using a high accuracy nonstandard finite-difference time-domain method

机译:用高精度非标准时域有限差分法计算亚波长导电光栅的衍射特性

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摘要

Gratings with subwavelength groove depth and period are frequently used in optics for various purposes. The polarization dependent diffraction characteristics of subwavelength (high frequency) gratings can only be calculated by solving Maxwell's equations of electromagnetism. In this paper, we calculate the classical diffraction characteristics of subwavelength conducting gratings numerically, using a new high accuracy version of nonstandard finite-difference time-domain (NS-FDTD) algorithm. For the purpose of analysis, we employ a gold sinusoidal grating with light incident at a large angle. We have compared high accuracy NS-FDTD simulation results with those obtained from standard finite-difference time-domain (S-FDTD), and the finite element method (FEM) simulations. (c) 2005 The Optical Society of Japan.
机译:具有亚波长凹槽深度和周期的光栅在光学中经常用于各种目的。亚波长(高频)光栅的偏振相关衍射特性只能通过求解电磁的麦克斯韦方程来计算。在本文中,我们使用非标准有限差分时域(NS-FDTD)算法的新型高精度版本,通过数值计算了亚波长导电光栅的经典衍射特性。为了分析的目的,我们使用金正弦光栅,其光以大角度入射。我们已经将高精度NS-FDTD仿真结果与从标准有限差分时域(S-FDTD)和有限元方法(FEM)仿真获得的结果进行了比较。 (c)2005年日本光学学会。

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