Properties and Implications of Phase Problems for Multidimensional Images

R. Millane
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Abstract

Phase retrieval is concerned with recovery of an image from measurements of the amplitude of its Fourier transform [1]. It is of considerable practical importance in areas such as microscopy, ultrasonic imaging, astronomy, and crystallography. There are a number of applications, such as in x-ray crystallography, electron microscopy, ultrasonic imaging, and geophysical imaging, where the image to be reconstructed is three-dimensional. Uniqueness properties of phase problems in higher dimensions are examined, and implications in a number of applications of x-ray crystallography are described.
多维图像相位问题的性质和意义
相位恢复涉及到从测量图像的傅里叶变换的幅度中恢复图像[1]。它在显微镜、超声成像、天文学和晶体学等领域具有相当重要的实际意义。有许多应用,如x射线晶体学、电子显微镜、超声成像和地球物理成像,其中重建的图像是三维的。研究了高维相问题的唯一性,并描述了x射线晶体学在许多应用中的意义。
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