基于迭代傅立叶变换算法的数字全息图编码与量化

F. Wyrowski
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引用次数: 0

摘要

数字傅立叶全息术的基本问题是计算和制作具有特殊夫琅和费衍射图样的薄衍射结构——数字全息图。我们称其为衍射光分布信号并用f(x)表示。因为f(x)是全息图透过率f(u)的弗劳恩霍夫谱,所以我们有傅里叶关系,对这个方程的计算机计算结果是f(u)的采样版本。通常计算的数据集是复值的和类似的,即制造的衍射结构必须以类似的方式控制照明波的振幅和相位。制造这样一个结构是非常困难的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Coding and Quantization of Digital Holograms with Iterative Fourier Transform Algorithms
The basic problem in digital Fourier holography is the calculation and fabrication of a thin diffractive structure - the digital hologram - which possesses a special Fraunhofer diffraction pattern. We call the diffracted light distribution signal and indicate it with f(x). Because f(x) is the Fraunhofer spectrum of the hologram transmittance F(u), we have the Fourier relationship Computer calculation of this equation results in a sampled version of F(u). In general the calculated data set is complex valued and analogous, i.e. the fabricated diffractive structure has to control the amplitude and the phase of the illuminating wave in an analogous manner. The fabrication of such a structure is very difficult.
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