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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 …
[HTML][HTML] Fractional graph Laplacian for image reconstruction
Image reconstruction problems, like image deblurring and computer tomography, are
usually ill-posed and require regularization. A popular approach to regularization is to …
usually ill-posed and require regularization. A popular approach to regularization is to …
A comparison of parameter choice rules for - minimization
Images that have been contaminated by various kinds of blur and noise can be restored by
the minimization of an ℓ p-ℓ q functional. The quality of the reconstruction depends on the …
the minimization of an ℓ p-ℓ q functional. The quality of the reconstruction depends on the …
Graph laplacian and neural networks for inverse problems in imaging: Graphlanet
In imaging problems, the graph Laplacian is proven to be a very effective regularization
operator when a good approximation of the image to restore is available. In this paper, we …
operator when a good approximation of the image to restore is available. In this paper, we …
Sparse spectral graph analysis and its application to gastric cancer drug resistance-specific molecular interplays identification
H Park, S Miyano - Plos one, 2024 - journals.plos.org
Uncovering acquired drug resistance mechanisms has garnered considerable attention as
drug resistance leads to treatment failure and death in patients with cancer. Although …
drug resistance leads to treatment failure and death in patients with cancer. Although …
Graph approximation and generalized Tikhonov regularization for signal deblurring
Given a compact linear operator K, the (pseudo) inverse K^\dagger is usually substituted by
a family of regularizing operators R_α which depends on K itself. Naturally, in the actual …
a family of regularizing operators R_α which depends on K itself. Naturally, in the actual …
Improved impedance inversion by deep learning and iterated graph Laplacian
D Bianchi, F Bossmann, W Wang, M Liu - arxiv preprint arxiv:2404.16324, 2024 - arxiv.org
Deep learning techniques have shown significant potential in many applications through
recent years. The achieved results often outperform traditional techniques. However, the …
recent years. The achieved results often outperform traditional techniques. However, the …
A data-dependent regularization method based on the graph Laplacian
We investigate a variational method for ill-posed problems, named $\texttt {graphLa+}\Psi $,
which embeds a graph Laplacian operator in the regularization term. The novelty of this …
which embeds a graph Laplacian operator in the regularization term. The novelty of this …
Graph Laplacian in ℓ2 – ℓq regularization for image reconstruction
The use of the Laplacian of a properly constructed graph for denoising images has attracted
a lot of attention in the last years. Recently, a way to use this instrument for image deblurring …
a lot of attention in the last years. Recently, a way to use this instrument for image deblurring …
Convergence analysis and parameter estimation for the iterated Arnoldi-Tikhonov method
The Arnoldi-Tikhonov method is a well-established regularization technique for solving large-
scale ill-posed linear inverse problems. This method leverages the Arnoldi decomposition to …
scale ill-posed linear inverse problems. This method leverages the Arnoldi decomposition to …