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Total-Variation Based Piecewise Affine Regularization

机译:基于总变化的分段仿射正则化

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In this paper, we introduce a novel second-order regularizer, the Affine Total-Variation term, to capture the geometry of piecewise affine functions. The approach can be characterized by two convex decompositions of a given image into piecewise affine structure and texture and noise, respectively. A convergent multiplier-based method is presented for computing a global optimum by computationally cheap iterative steps. Experiments with images and vector fields validate our approach and illustrate the difference to classical TV denoising and decomposition.
机译:在本文中,我们引入了一种新颖的二阶正则化函数Affine Total-Variation项,以捕获分段仿射函数的几何形状。该方法可以通过将给定图像的两个凸分解分别分解为分段仿射结构,纹理和噪声来表征。提出了一种基于收敛乘子的方法,用于通过计算便宜的迭代步骤来计算全局最优值。图像和矢量场的实验验证了我们的方法,并说明了与传统电视降噪和分解的区别。

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