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Amine Laghrib

Publications -  52
Citations -  432

Amine Laghrib is an academic researcher. The author has contributed to research in topics: Computer science & Image registration. The author has an hindex of 10, co-authored 33 publications receiving 230 citations.

Papers
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A new denoising model for multi-frame super-resolution image reconstruction

TL;DR: A new tensor based diffusion regularization that takes the benefit from the diffusion model of PeronaMalik in the flat regions and use a nonlinear tensor derived from the distribution process of Weickert filter near boundaries is proposed.
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A multi-frame super-resolution using diffusion registration and a nonlocal variational image restoration

TL;DR: The proposed method consists of a non-parametric image registration based on diffusion regularization and a nonlocal Laplace regularizer combined with a bilateral filter in the reconstruction step to remove noise and motion outliers and proves the existence of a solution to the well posed registration problem.
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A combined total variation and bilateral filter approach for image robust super resolution

TL;DR: This paper considers the image super-resolution (SR) reconstitution problem, and proposes a novel approach based on a regularized criterion that allows to overcome efficiently the blurring effect while removing the noise.
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Simultaneous deconvolution and denoising using a second order variational approach applied to image super resolution

TL;DR: This work proposes a novel multiframe image SR algorithm based on a convex combination of Bilateral Total Variation and a non-smooth second order variational regularization, using a controlled weighting parameter and proves the existence of a minimizer of the proposed energy in the space of functions of bounded Hessian.
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A nonconvex fractional order variational model for multi-frame image super-resolution

TL;DR: The proposed model differs from existing image variational SR models where the fidelity term is always derived from the L 1 or L 2 - norm, and the regularization term is based on a widely choice of convex and nonconvex functions.