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Phase recovery from a single interferogram using multiple Fourier transforms

机译:使用多个傅里叶变换从单个干扰图中恢复

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An algorithm for phase determination from a single interferogram with closed fringes using Fourier transforms is proposed. Traditionally, the Fourier transform method has been used for interferograms containing only open fringes. This is done performing a pass-band filtering of one half of the frequency spectrum and taking the arctangent function of the real and imaginary parts of the filtered spectrum. The proposed method performs multiple pass-band filtering resulting in several wrapped phases with wrong sign changes corresponding to the orientation of the filters. Among the different wrapped phases, regions are expected to have the same sign enabling the correct reconstruction of the phase. The corrections of the sing changes are made by comparing the derivatives of the wrapped phases by means of a modified process of phase unwrapping taking into account small areas of the interferogram field. This is done under the assumption of that adjacent areas won't have abrupt changes in their phase derivatives as corresponding to smooth continuous surfaces. The procedure is robust against noise since low-pass filtering can be easily performed in the calculation of the wrapped maps and during the modified process of phase unwrapping.
机译:提出了一种使用傅立叶变换的闭合条纹的单个干涉图的相位确定算法。传统上,傅里叶变换方法已用于仅包含开放条纹的干涉图。这是执行频谱的一半的通路滤波,并采用过滤频谱的实部和虚部的畸形功能。所提出的方法执行多个通带滤波,导致多个包装阶段,错误的符号与滤波器的方向对应的错误。在不同的包装阶段中,预计区域将具有相同的标志,从而实现相位的正确重建。通过将包阶段的衍生物通过修改过程进行比较,考虑到干涉图的小区域来通过比较包裹阶段的衍生物来进行校正。这是在假设相邻区域的假设下完成其相位衍生物的突然变化,如对应于平滑的连续表面。该过程对噪声具有稳健的噪声,因为在包装地图的计算中可以容易地执行低通滤波,并且在相位展开的修改过程中进行。

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