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Uniformly convex neural networks and non-stationary iterated network Tikhonov (iNETT) method
We propose a non-stationary iterated network Tikhonov (iNETT) method for the solution of ill-
posed inverse problems. The iNETT employs deep neural networks to build a data-driven …
posed inverse problems. The iNETT employs deep neural networks to build a data-driven …
Modulus-based iterative methods for constrained ℓp–ℓq minimization
The need to solve discrete ill-posed problems arises in many areas of science and
engineering. Solutions of these problems, if they exist, are very sensitive to perturbations in …
engineering. Solutions of these problems, if they exist, are very sensitive to perturbations in …
A nested primal–dual iterated Tikhonov method for regularized convex optimization
Proximal–gradient methods are widely employed tools in imaging that can be accelerated
by adopting variable metrics and/or extrapolation steps. One crucial issue is the inexact …
by adopting variable metrics and/or extrapolation steps. One crucial issue is the inexact …
Generalized cross validation for ℓp-ℓq minimization
A Buccini, L Reichel - Numerical Algorithms, 2021 - Springer
Discrete ill-posed inverse problems arise in various areas of science and engineering. The
presence of noise in the data often makes it difficult to compute an accurate approximate …
presence of noise in the data often makes it difficult to compute an accurate approximate …
A Note on the Convergence of Multigrid Methods for the Riesz–Space Equation and an Application to Image Deblurring
In recent decades, a remarkable amount of research has been carried out regarding fast
solvers for large linear systems resulting from various discretizations of fractional differential …
solvers for large linear systems resulting from various discretizations of fractional differential …
Linearized Krylov subspace Bregman iteration with nonnegativity constraint
Bregman-type iterative methods have received considerable attention in recent years due to
their ease of implementation and the high quality of the computed solutions they deliver …
their ease of implementation and the high quality of the computed solutions they deliver …
Graph Laplacian for image deblurring
Image deblurring is relevant in many fields of science and engineering. To solve this
problem, many different approaches have been proposed and among the various methods …
problem, many different approaches have been proposed and among the various methods …
An improved algorithm for basis pursuit problem and its applications
We propose an algorithm for solving the basis pursuit problem min u∈ C n {∥ u∥ 1: A u= f}.
Our starting motivation is the algorithm for compressed sensing, proposed by Qiao, Li and …
Our starting motivation is the algorithm for compressed sensing, proposed by Qiao, Li and …
Heavy-ball-based optimal thresholding algorithms for sparse linear inverse problems
Linear inverse problems arise in diverse engineering fields especially in signal and image
reconstruction. The development of computational methods for linear inverse problems with …
reconstruction. The development of computational methods for linear inverse problems with …
Support driven wavelet frame-based image deblurring
Wavelet frames have been widely applied in the field of image processing, due to their good
capability for sparsely representing the piece-wise smooth functions which are suitable for …
capability for sparsely representing the piece-wise smooth functions which are suitable for …