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衍射相位光栅的透射率分析

Transmittance analysis of diffraction phase grating.

作者信息

Jing Xufeng, Jin Yunxia

机构信息

Key Laboratory of Materials for High Power Laser, Shanghai Institute of Optics and Fine Mechanics, Chinese Academy of Sciences, Shanghai, China.

出版信息

Appl Opt. 2011 Mar 20;50(9):C11-8. doi: 10.1364/AO.50.000C11.

Abstract

In order to accurately analyze and design the transmittance characteristic of a diffraction phase grating, the validity of both the scalar diffraction theory and the effective medium theory is quantitatively evaluated by the comparison of diffraction efficiencies predicted from both simplified theories to exact results calculated by the rigorous vector electromagnetic theory. The effect of surface profile parameters, including the normalized period, the normalized depth, and the fill factor for the precision of the simplified methods is determined at normal incidence. It is found that, in general, when the normalized period is more than four wavelengths of the incident light, the scalar diffraction theory is useful to estimate the transmittance of the phase grating. When the fill factor approaches 0.5, the error of the scalar method is minimized, and the scalar theory is accurate even at the grating period of two wavelengths. The transmittance characteristic as a function of the normalized period is strongly influenced by the grating duty cycle, but the diffraction performance on the normalized depth is independent of the fill factor of the grating. Additionally, the effective medium theory is accurate for evaluating the diffraction efficiency within an error of less than around 1% when no higher-order diffraction waves appear and only the zero-order waves exist. The precision of the effective medium theory for calculating transmittance properties as a function of the normalized period, the normalized groove depth, and the polarization state of incident light is insensitive to the fill factor of the phase grating.

摘要

为了准确分析和设计衍射相位光栅的透过率特性,通过将两种简化理论预测的衍射效率与严格矢量电磁理论计算的精确结果进行比较,定量评估了标量衍射理论和有效介质理论的有效性。在正入射条件下,确定了表面轮廓参数(包括归一化周期、归一化深度和填充因子)对简化方法精度的影响。结果发现,一般来说,当归一化周期大于入射光波长的四倍时,标量衍射理论可用于估算相位光栅的透过率。当填充因子接近0.5时,标量方法的误差最小,即使在光栅周期为两个波长时,标量理论也很准确。作为归一化周期函数的透过率特性受光栅占空比的强烈影响,但归一化深度上的衍射性能与光栅的填充因子无关。此外,当没有高阶衍射波出现且仅存在零阶波时,有效介质理论在评估衍射效率时误差小于约1%,是准确的。有效介质理论计算作为归一化周期、归一化槽深和入射光偏振态函数的透过率特性的精度对相位光栅的填充因子不敏感。

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