Self-supervised multi-scale neural network for blind deblurring

IF 1.5 4区 数学 Q2 MATHEMATICS, APPLIED Inverse Problems and Imaging Pub Date : 2023-01-01 DOI:10.3934/ipi.2023046
Meina Zhang, Ying Yang, Guoxi Ni, Tingting Wu, Tieyong Zeng
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引用次数: 0

Abstract

Blurry kernel estimation is a critical yet challenging task for blind deblurring. Most existing works devote to designing end-to-end networks that require a large amount of hard-to-obtain training data. In addition, these methods often ignore the intrinsic effects of blur kernel for blind deblurring. In this work, we present a unified latent image deblur and kernel estimation method based on MAP framework. By revisiting the coarse-to-fine strategy, we introduce a self-supervised multi-scale deblur network(MD-Net), where the multi-scale structure significantly reduce the kernel deviation caused by local area minimization. Specifically, our network commences with random inputs and outputs multi-scale reconstructed images and kernels. By progressively capturing the high-level configuration and low-level details from matching multi-resolution loss functions, the proposed MD-Net enable to capture multi-level image priors. Meanwhile, at each coarse level, we use Feature Extraction(FE) layers to further extract and emphasize features from reconstructed images. Compared with state-of-the-art blind deblurring methods, extensive experiments demonstrate that the proposed approach significantly improves the restoration performance in both quantitative and qualitative evaluations.
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用于盲去模糊的自监督多尺度神经网络
模糊核估计是盲去模糊的一个关键而又具有挑战性的任务。大多数现有的工作致力于设计端到端网络,这需要大量难以获得的训练数据。此外,这些方法往往忽略了模糊核的内在作用来进行盲去模糊。在这项工作中,我们提出了一种基于MAP框架的统一的潜在图像去模糊和核估计方法。通过重新审视粗到精的策略,我们引入了一种自监督多尺度去模糊网络(MD-Net),其中多尺度结构显著降低了局部区域最小化引起的核偏差。具体来说,我们的网络从随机输入和输出多尺度重构图像和核开始。通过从匹配的多分辨率损失函数中逐步捕获高级配置和低级细节,所提出的MD-Net能够捕获多级图像先验。同时,在每个粗层次上,我们使用特征提取(FE)层来进一步提取和强调重构图像的特征。与现有的盲去模糊方法相比,大量的实验表明,该方法在定量和定性评价方面都显著提高了恢复性能。
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来源期刊
Inverse Problems and Imaging
Inverse Problems and Imaging 数学-物理:数学物理
CiteScore
2.50
自引率
0.00%
发文量
55
审稿时长
>12 weeks
期刊介绍: Inverse Problems and Imaging publishes research articles of the highest quality that employ innovative mathematical and modeling techniques to study inverse and imaging problems arising in engineering and other sciences. Every published paper has a strong mathematical orientation employing methods from such areas as control theory, discrete mathematics, differential geometry, harmonic analysis, functional analysis, integral geometry, mathematical physics, numerical analysis, optimization, partial differential equations, and stochastic and statistical methods. The field of applications includes medical and other imaging, nondestructive testing, geophysical prospection and remote sensing as well as image analysis and image processing. This journal is committed to recording important new results in its field and will maintain the highest standards of innovation and quality. To be published in this journal, a paper must be correct, novel, nontrivial and of interest to a substantial number of researchers and readers.
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