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Variational Image Decomposition in Shearlet Smoothness Spaces

机译:Shearlet平滑空间中的变分图像分解

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Shearlet representation has gained more prominence in recent year as a flexible mathematical framework which enables the efficient analysis of anisotropic phenomena by combining multiscale analysis with the ability to handle directional information. Based on this, we present a new variational model for image decomposition in shearlet smoothness spaces. The new model can be seen as generalizations of Daubechies -Teschke's model. By replacing the Besov regularization term by a shearlet-based regularization term, and writing the problem in a shearlet framework, we obtain elegant shearlet shrinkage schemes. The experiments on decomposition of images show that our algorithm is very efficient.
机译:近年来,作为一种灵活的数学框架,Shearlet表示法越来越受到关注,该框架通过将多尺度分析与处理方向信息的能力相结合来实现各向异性现象的有效分析。基于此,我们提出了一种新的变分模型,用于在小波平滑度空间中进行图像分解。新模型可以看作是Daubechies -Teschke模型的推广。通过用基于剪力波的正则化项替换Besov正规化项,并将问题写在剪力波框架中,我们获得了优雅的剪力波收缩方案。图像分解实验表明,该算法非常有效。

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