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Blockwise discrete Fourier transform analysis of digital hologram data of three-dimensional objects

机译:三维物体数字全息数据的逐块离散傅里叶变换分析

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We report on the results of a study into the characteristics of the blockwise discrete Fourier transform (DFT) coefficients of digital hologram data, with the aim of efficiently compressing the data. We captured digital holograms (whole Fresnel fields) of three-dimensional (3D) objects using phase-shift interferometry. The complex-valued fields were decomposed into nonoverlapping blocks of 8 x 8 pixels and transformed with the DFT. The inter-block distributions of the 64 Fourier coefficients were analyzed to determine the relative importance of each coefficient. Through techniques of selectively removing coefficients, or groups of coefficients, we were able to trace the relative importance of coefficients throughout a hologram, and over multiple holograms. We used rms error in the reconstructed image to quantify importance in the DFT domain. We have found that the positions of the most important coefficients are common throughout four of the five digital holograms in our test suite. These results will aid us in our aim of creating a general-purpose DFT quantization table that could be universally applied to digital hologram data of 3D objects as part of a JPEG-style compressor.
机译:我们报告了对数字全息图数据的逐块离散傅里叶变换(DFT)系数的特性进行研究的结果,目的是有效地压缩数据。我们使用相移干涉术捕获了三维(3D)对象的数字全息图(整个菲涅尔场)。将复值字段分解为8 x 8像素的不重叠块,并使用DFT进行转换。分析了64个傅立叶系数的块间分布,以确定每个系数的相对重要性。通过有选择地去除系数或系数组的技术,我们能够追踪整个全息图以及多个全息图的系数的相对重要性。我们在重建图像中使用均方根误差来量化DFT域中的重要性。我们发现,在我们的测试套件中,五个数字全息图中的四个数字中,最重要的系数的位置是相同的。这些结果将帮助我们实现创建通用DFT量化表的目标,该表可以作为JPEG样式压缩器的一部分普遍应用于3D对象的数字全息图数据。

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