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Single Image Super-Resolution: A Benchmark Chih-Yuan Yang 1, Chao Ma 2, Ming-Hsuan Yang 1 UC Merced 1, Shanghai Jiao Tong University 2
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Motivation We would like to figure out some questions. Which is the best super-resolution algorithm? What is the influence of blur kernel width? What metric should be used?
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Approach (step 1) We collect 11 state-of-the-art super-resolution algorithms 1.Bicubic interpolation 2.Back projection (Irani 93 : IP) 3.Fast image/video (Shan 07 : SLJT) 4.Gradient profile (Sun 08 : SSXS) 5.Self example (Glasner 09 : GBI) 6.Sparse regression (Kim 10 : KK) 7.Sparse representation (Yang 10 : YWHM) 8.Local self example (Freedman 11 : FF) 9.Adaptive regularization (Dong 11 : DZSW) 10.Simple function (Yang 13 : YY) 11.Anchored neighborhood regression (Timofte 13 : TSG)
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Approach (step 2) We set 2 parameters Scaling factors as 6 values 2 3 4 5 6 8 Blurring kernel width as 9 values 0.4 0.6 0.8 1.0 1.2 1.4 1.6 1.8 2.0 to generate super-resolution images from 2 datasets Berkeley segmentation dataset (200 images) LIVE dataset (29 images)
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Approach (step 3) We conduct a human subject study to collect perceptual scores and compute the ranked correlation coefficient between the perceptual scores and 8 metric indices 1.PSNR 2.Weighted PSNR 3.SSIM 4.Multi-scale SSIM 5.VIF (visual information fidelity) 6.UIQI (universal image quality index) 7.IFC (information fidelity criterion) 8.NQM (noise quality measure)
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Flow chart (1) (2) (3) (4) (5) Prepare ground truth images
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Flow chart (1) (2) (3) (4) (5) Generate low-resolution images
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Flow chart (1) (2) (3) (4) (5) Generate super-resolution images
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Flow chart (1) (2) (3) (4) (5) Compute metric indices
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Flow chart (1) (2) (3) (4) (5) Compute correlation coefficients
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Averaged Metric Indices BSD dataset (200 images) LIVE dataset (29 images) s=2 s=3 s=4 s=5 s=6 s=8
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We find BSD dataset (200 images) s=2 s=3 s=4 the SLJT, FF, DZSW methods generate misaligned super-resolution results and low metric indices
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We find BSD dataset (200 images) s=2 s=3 s=4 the best Gaussian kernel width is proportional to the scaling factor
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Reason Information remained in a low-resolution image is determined by 2 factors 1.blurring 2.subsampling When a subsampling ratio is larger, a larger kernel maximizes the remained information in low- resolution images.
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We find index / PSNR all algorithms work well for smooth images but poorly for highly textured images. Easiest Most challenging
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Reason All test algorithms use appearance features and statistical approaches. Thus they effectively handle smooth regions but difficultly reconstruct textures.
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Perceptual correlations Best: IFC 0.8434 Worst: VIF 0.3874 PSNR 0.4760 SSIM 0.6203
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Reason IFC is a metric modelled by natural image priors based on high-frequency features Our test images are all natural images The perceptual scores are determined by the reconstructed high-frequency details
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Conclusions IFC metric shows higher correlation with perceptual scores than PSNR and SSIM Existing algorithms have difficulty to reconstruct high-frequency textures A scaling factor of 4 is already challenging
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Future Work How to overcome the limitation of visual features and statistical approaches? How to evaluate super-resolution results without a ground truth image?
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Code and datasets available https://eng.ucmerced.edu/people/cyang35 11 algorithms on MATLAB 4 of our implementation (IP, SSXS, GBI, FF) 7 of original release 400 Perceptual scores 130,000 super-resolution images 1M evaluation values
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