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Nonparaxial scalar treatment of sinusoidal phase gratings

机译:正弦相位光栅的非旁轴标量处理

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摘要

Scalar diffraction theory is frequently considered inadequate for predicting diffraction efficiencies for grating applications where lambda/d > 0.1. It has also been stated that scalar theory imposes energy upon the evanescent diffracted orders. These notions, as well as several other common misconceptions, are driven more by an unnecessary paraxial approximation in the traditional Fourier treatment of scalar diffraction theory than by the scalar limitation. By scaling the spatial variables by the wavelength, we have previously shown that diffracted radiance is shift invariant in direction cosine space. Thus simple Fourier techniques can now be used to predict a variety of wide-angle (nonparaxial) diffraction grating effects. These include (1) the redistribution of energy from the evanescent orders to the propagating ones, (2) the angular broadening (and apparent shifting) of wide-angle diffracted orders, and (3) nonparaxial diffraction efficiencies predicted with an accuracy usually thought to require rigorous electromagnetic theory. (c) 2006 Optical Society of America.
机译:通常认为标量衍射理论不足以预测λ/ d> 0.1的光栅应用的衍射效率。还已经指出,标量理论将能量施加到e逝衍射阶上。这些概念以及其他一些常见的误解,更多是由标量衍射理论的传统傅里叶处理中不必要的近轴近似所驱动,而不是由标量限制所驱动。通过按波长对空间变量进行缩放,我们先前已经证明了衍射辐射在方向余弦空间上是不变的。因此,现在可以使用简单的傅立叶技术来预测各种广角(非旁轴)衍射光栅的效果。其中包括(1)能量从the逝阶到再传播阶的重新分布;(2)广角衍射级的角展宽(和表观位移);以及(3)以通常认为准确的精度预测的非傍轴衍射效率需要严格的电磁理论。 (c)2006年美国眼镜学会。

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