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A New Image Restoration Algorithm Based on Variational Derivative

机译:一种基于变分衍生物的新型图像恢复算法

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A new application for variational derivative to image restoration is proposed. Firstly an appropriate cost functional is chosen. To overcome the shortcoming of linear diffusion of blurring edges, the linear diffusion coefficient at each pixel is perturbed. Then, by it’s definition, F derivative can be taken as an indicator to pick out the most suitable pixels at which the linear diffusion coefficients are to be changed, and correspondingly, the optimum anisotropic diffusion coefficients associated to these pixels can also be selected. The diffusion coefficient chosen here has global property. Results of numerical experiment show the chosen pixels correspond to edges of the image. And due to the nature of anisotropic diffusion, this algorithm can remove noise and preserve edges very well as comparing to nonlinear isotropic diffusion. The peak signal-to-noise ratio and signal-to-noise ratio of the denoised image are improved 24.51% and 93.53% respectively than the original polluted image using this algorithm.
机译:提出了一种对图像恢复的变分衍生物的新应用。首先选择适当的成本职能。为了克服模糊边缘线性扩散的缺点,每个像素处的线性扩散系数被扰动。然后,通过定义,可以选择F导数作为指示器,以拾取要改变线性扩散系数的最合适的像素,并且相应地,也可以选择与这些像素相关联的最佳极差漫射系数。这里选择的扩散系数具有全局性质。数值实验结果显示所选择的像素对应于图像的边缘。由于各向异性扩散的性质,该算法可以消除噪声并保持边缘,与非线性各向同性扩散相比,非常好。使用该算法的峰值信噪比和去噪图像的信噪比比原始污染图像分别提高了24.51%和93.53%。

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