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Image Completion with Filtered Low-Rank Tensor Train Approximations

机译:滤波后的低阶张量列车逼近的图像完成

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The topic of image completion has received increasing attention in recent years, motivated by many important applications in computer vision, data mining and image processing. In this study, we consider the problem of recovering missing values of pixels in highly incomplete images with a random or irregular structure. The analyzed gray-scale or colour images are transformed to multi-way arrays which are then recursively approximated by low-rank tensor decomposition models. In our approach, the multi-way array is represented by the tensor train model, and in each iterative step, the low-rank approximation is filtered with the Gaussian low-pass filter. As a result, the proposed algorithms considerably outperform the state-of-the art methods for matrix and tensor completion problems, especially when an incompleteness degree is very high, e.g. with 90% of missing pixels.
机译:近年来,在计算机视觉,数据挖掘和图像处理中的许多重要应用的推动下,图像完成的主题越来越受到关注。在这项研究中,我们考虑了恢复具有随机或不规则结构的高度不完整图像中像素缺失值的问题。分析的灰度或彩色图像被转换为​​多路阵列,然后通过低秩张量分解模型递归近似。在我们的方法中,多路阵列由张量火车模型表示,并且在每个迭代步骤中,低阶近似值都通过高斯低通滤波器进行滤波。结果,所提出的算法大大优于针对矩阵和张量完成问题的现有技术方法,尤其是当不完全程度很高时,例如,当不完整度很高时。 90%的像素丢失。

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