衍射
全息术
菲涅耳衍射
光学
角谱法
数字全息术
傅里叶变换
瑞利散射
计算
菲涅耳积分
菲涅耳数
快速傅里叶变换
公制(单位)
物理
傅里叶光学
领域(数学)
物理光学
计算机科学
算法
数学
经济
量子力学
纯数学
运营管理
作者
Carlos Buitrago-Duque,Jorge Garcı́a-Sucerquia
出处
期刊:Applied Optics
[Optica Publishing Group]
日期:2019-09-04
卷期号:58 (34): G11-G11
被引量:14
摘要
Advantages and disadvantages of the non-approximated numerical implementation of the Rayleigh-Sommerfeld diffraction integral (RSD) are revisited. In this work, it is shown that as trade-off for its large computation load, the non-approximated RSD removes any limitation on the propagation range and does not introduce any artifact in the computed wave field. A non-approximated GPU implementation of the RSD is contrasted with the angular spectrum, the Fresnel transform, and a fast Fourier transform implementation of the RSD. The forecasted phase shift introduced in the propagated wave fields as light is diffracted on complementary apertures and utilized as a metric to quantify the performance of the tested methods. An application to numerical reconstructions with arbitrary shape and size of digital recorded holograms from digital lensless holographic microscopy is presented.
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