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Image restoration is a typical ill-posed linear inverse problem, where the aim is to recover or reconstruct an estimate of a high-quality image from a noisy, blurred, and downsampled observation, produced by an operator. Depending on the operator, image restoration can be formulated as a denoising, deblurring, compressed sensing, or super-resolution problem. In this research work, we employ signal sparse representations as a statistical image modeling technique to solve the image restoration problem. We exploit the concept that a signal is block sparse in a given basis-i.e., the non-zero elements occur in clusters of varying sizes-and propose an efficient framework for learning sparse representation modeling of natural images.
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