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Simultaneous Inpainting and Denoising by Directional Global Three-part Decomposition: Connecting Variational and Fourier Domain Based Image Processing

机译:定向全局三部分同时修复和去噪   分解:连接基于变分和傅里叶域的图像   处理

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摘要

We consider the very challenging task of restoring images (i) which have alarge number of missing pixels, (ii) whose existing pixels are corrupted bynoise and (iii) the ideal image to be restored contains both cartoon andtexture elements. The combination of these three properties makes this inverseproblem a very difficult one. The solution proposed in this manuscript is basedon directional global three-part decomposition (DG3PD) [ThaiGottschlich2016]with directional total variation norm, directional G-norm and$\ell_\infty$-norm in curvelet domain as key ingredients of the model. Imagedecomposition by DG3PD enables a decoupled inpainting and denoising of thecartoon and texture components. A comparison to existing approaches forinpainting and denoising shows the advantages of the proposed method. Moreover,we regard the image restoration problem from the viewpoint of a Bayesianframework and we discuss the connections between the proposed solution byfunction space and related image representation by harmonic analysis andpyramid decomposition.
机译:我们认为恢复具有以下挑战性的任务非常艰巨:(i)缺少大量像素的图像;(ii)现有像素被噪声破坏的图像;(iii)要恢复的理想图像同时包含卡通和纹理元素。这三个属性的组合使这一反问题变得非常困难。该手稿中提出的解决方案基于定向全局三部分分解(DG3PD)[ThaiGottschlich2016],其中方向性总变化范数,方向G范数和Curvelet域中的\ ell_ \ infty $范数是模型的关键要素。 DG3PD进行的图像分解可实现对卡通和纹理成分的修复和去噪。与现有的修复和去噪方法相比,该方法具有优势。此外,我们从贝叶斯框架的角度考虑了图像恢复问题,并讨论了函数空间提出的解决方案与谐波分析和金字塔分解相关图像表示之间的联系。

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