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Image processing technique using band splitting in the Fresnel transformed signal domain

机译:在菲涅耳变换信号域中使用频带分割的图像处理技术

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摘要

There are two methods for solving the Fresnel transform formula using Fourier transforms, one of which uses the Fourier transform once and the other uses it twice. When Fresnel transformed signal of an image is calculated using the inverse algorithm of the latter Fresnel transform method and then the Fresnel transform is calculated by the former Fresnel transform method, the image can be scaled by an arbitrary rate. When the image is down scaled, an alias signal produced in the calculation of the discrete Fresnel transform appears as edge component of the image having high-frequency components of the original image. The images corresponding to each hand of the Fresnel transformed signal are reconstructed in a different region of the reconstructed image domain like the wavelet-based multiresolution image analysis. In this paper, the authors describe the band splitting effect due to the Fresnel transforms and compare its characteristics with those of a wavelet image analysis. Also, as an image processing application, the authors performed image sharpening processing for enhancing the signal of the high-frequency region while suppressing noise. The results confirmed that favorable effects are obtained which are similar to those obtained for wavelets.
机译:有两种使用傅立叶变换求解菲涅耳变换公式的方法,其中一种方法使用一次傅立叶变换,另一种使用两次。当使用后一种菲涅尔变换方法的逆算法来计算图像的菲涅耳变换信号,然后通过前一种菲涅尔变换方法来计算菲涅耳变换时,可以按任意比率缩放图像。当图像按比例缩小时,在离散菲涅耳变换的计算中产生的混叠信号作为具有原始图像的高频分量的图像的边缘分量出现。像基于小波的多分辨率图像分析一样,在重构图像域的不同区域中重构与菲涅耳变换信号的每一手相对应的图像。在本文中,作者描述了由于菲涅耳变换引起的频带分裂效应,并将其特征与小波图像分析的特征进行了比较。另外,作为图像处理应用,作者进行了图像锐化处理,以在抑制噪声的同时增强高频区域的信号。结果证实获得了类似于小波获得的有利效果。

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