Example-Based Super-Resolution
IEEE Computer Graphics and Applications
Predicting Wavelet Coefficients Over Edges Using Estimates Based on Nonlinear Approximants
DCC '04 Proceedings of the Conference on Data Compression
Resolution enhancement based on learning the sparse association of image patches
Pattern Recognition Letters
Image super-resolution via sparse representation
IEEE Transactions on Image Processing
Why Simple Shrinkage Is Still Relevant for Redundant Representations?
IEEE Transactions on Information Theory
De-noising by soft-thresholding
IEEE Transactions on Information Theory
The contourlet transform: an efficient directional multiresolution image representation
IEEE Transactions on Image Processing
IEEE Transactions on Image Processing
A Discriminative Approach for Wavelet Denoising
IEEE Transactions on Image Processing
High resolution segmentation of neuronal tissues from low depth-resolution EM imagery
EMMCVPR'11 Proceedings of the 8th international conference on Energy minimization methods in computer vision and pattern recognition
Learned shrinkage approach for low-dose reconstruction in computed tomography
Journal of Biomedical Imaging
Single image super-resolution based on space structure learning
Pattern Recognition Letters
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We present a novel approach for online shrinkage functions learning in single image super-resolution. The proposed approach leverages the classical Wavelet Shrinkage denoising technique where a set of scalar shrinkage functions is applied to the wavelet coefficients of a noisy image. In the proposed approach, a unique set of learned shrinkage functions is applied to the overcomplete representation coefficients of the interpolated input image. The super-resolution image is reconstructed from the post-shrinkage coefficients. During the learning stage, the lowresolution input image is treated as a reference high-resolution image and a super-resolution reconstruction process is applied to a scaled-down version of it. The shapes of all shrinkage functions are jointly learned by solving a Least Squares optimization problem that minimizes the sum of squared errors between the reference image and its super-resolution approximation. Computer simulations demonstrate superior performance compared to state-of-the-art results.