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Investigations on use of Fractional Fourier Transform for Image Restoration in the Wiener and Geometric Mean Filters

机译:在维纳和几何均值滤波器中使用分数阶傅里叶变换进行图像复原的研究

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摘要

Image restoration using Wiener and geometric mean filtering is one of the commonly used techniques in image processing applications. In this paper we propose the use of discrete fractional Fourier transform in place of conventional discrete Fourier transform (DFT) in the Wiener and geometric mean filters. The use of discrete fractional Fourier transform (DFrFT) provides us additional degree of freedom in terms of the angle parameter of the transforms which can be exploited for the purpose of image restoration.The proposed restoration filters are applied on both colored and grey images and the simulation results of the proposed technique are presented. The effect of variation of parameters of the transforms and filters are also studied under the presence of noise. It is observed that the results of the conventional Wiener and geometric mean filters are better than the filters using DFrFT except for a specific value of the angle parameter about 0.8.
机译:使用维纳和几何均值滤波的图像恢复是图像处理应用程序中常用的技术之一。在本文中,我们提出在维纳和几何均值滤波器中使用离散分数阶傅里叶变换代替常规的离散傅里叶变换(DFT)。离散分数阶傅里叶变换(DFrFT)的使用为我们提供了变换角度参数方面的更多自由度,可以将其用于图像恢复。拟议的恢复滤波器可应用于彩色和灰度图像,并且给出了所提出技术的仿真结果。在存在噪声的情况下,还研究了变换和滤波器参数变化的影响。可以看出,常规的维纳滤波器和几何均值滤波器的结果要好于使用DFrFT的滤波器,只是角度参数的特定值约为0.8。

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