TY - JOUR
T1 - Advanced Reference-Constrained Image Restoration Algorithm
AU - Wang, Yao
AU - Chen, Wengu
AU - Ng, M.
N1 - This work was supported by the NSF of China (Nos. 11871109 , 12271050 ), CAEP Foundation (Grant No. CX20200027 ) and Key Laboratory of Computational Physics Foundation (Grant No.6142A05210502), HKRGC GRF 12306616, 12200317, 12300218, 12300519 and 17201020.
Publisher Copyright:
© 2023 Elsevier Inc.
PY - 2023/7
Y1 - 2023/7
N2 - Image restoration is always a long-term problem in low-level computer vision, which has many practical applications. In this paper, we devote to reconstructing a single image from compressive measurements with the assistance of one or multiple reference images, by using the similarity prior information of them. More specifically, we propose to bring in the concept of Regularization by Denoising, which leverages existing denoising engine to regularize inverse problems, and illustrate how the reference images and this powerful algorithm can be merged into a new highly effective recovery approach, which is named Reference Image Constrained Regularization by Denoising for solving various image restoration tasks. Since the similarity between the reference and the ground truth is not guaranteed, or the degree of the similarity is different, we extend the proposed algorithm by adding adaptive weighting matrix to the difference between the target image and the reference images to further improve the performance. We evaluate experimentally the proposed algorithm in the image deblurring and single image super-resolution problems. Furthermore, we also carry out our method on video super-resolution task, in the case of multiple reference images available. We compare the advanced reference-constrained image restoration algorithm with previous methods about reconstruction accuracy and computation cost. The experimental results show that the proposed method outperforms state-of-the-art algorithms, including Regularization by Denoising, in terms of both the Peak Signal to Noise Ratio and the visual performance.
AB - Image restoration is always a long-term problem in low-level computer vision, which has many practical applications. In this paper, we devote to reconstructing a single image from compressive measurements with the assistance of one or multiple reference images, by using the similarity prior information of them. More specifically, we propose to bring in the concept of Regularization by Denoising, which leverages existing denoising engine to regularize inverse problems, and illustrate how the reference images and this powerful algorithm can be merged into a new highly effective recovery approach, which is named Reference Image Constrained Regularization by Denoising for solving various image restoration tasks. Since the similarity between the reference and the ground truth is not guaranteed, or the degree of the similarity is different, we extend the proposed algorithm by adding adaptive weighting matrix to the difference between the target image and the reference images to further improve the performance. We evaluate experimentally the proposed algorithm in the image deblurring and single image super-resolution problems. Furthermore, we also carry out our method on video super-resolution task, in the case of multiple reference images available. We compare the advanced reference-constrained image restoration algorithm with previous methods about reconstruction accuracy and computation cost. The experimental results show that the proposed method outperforms state-of-the-art algorithms, including Regularization by Denoising, in terms of both the Peak Signal to Noise Ratio and the visual performance.
KW - Deblurring
KW - Image restoration
KW - Plug-and-Play
KW - Prior information
KW - Regularization by denoising
KW - Super-resolution
UR - http://www.scopus.com/inward/record.url?scp=85150840182&partnerID=8YFLogxK
U2 - 10.1016/j.apm.2023.02.031
DO - 10.1016/j.apm.2023.02.031
M3 - Journal article
AN - SCOPUS:85150840182
SN - 0307-904X
VL - 119
SP - 414
EP - 432
JO - Applied Mathematical Modelling
JF - Applied Mathematical Modelling
ER -