Iterative methods for computing eigenvectors of nonlinear operators
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Publication:6606491
DOI10.1007/978-3-030-98661-2_89zbMATH Open1548.65261MaRDI QIDQ6606491
Publication date: 16 September 2024
one-homogeneous functionalsnonlinear eigenvectorsnonlinear spectral analysisspectral total variation
Computing methodologies for image processing (68U10) Image processing (compression, reconstruction, etc.) in information and communication theory (94A08) Nonlinear spectral theory, nonlinear eigenvalue problems (47J10) Numerical methods for eigenvalue problems for boundary value problems involving PDEs (65N25) Numerical solution of nonlinear eigenvalue and eigenvector problems (65H17)
Cites Work
- Unnamed Item
- Nonlinear total variation based noise removal algorithms
- The total variation flow in \(\mathbb R^N\)
- Flows generating nonlinear eigenfunctions
- Nonlinear eigenproblems in image processing and computer vision
- Variational networks: an optimal control approach to early stopping variational methods for image restoration
- Energy dissipating flows for solving nonlinear eigenpair problems
- Ground states and singular vectors of convex variational regularization methods
- Convergence of Inverse Power Method for First Eigenvalue of p-Laplace Operator
- Interaction of "Solitons" in a Collisionless Plasma and the Recurrence of Initial States
- Spectral Decompositions Using One-Homogeneous Functionals
- The Differential Inclusion Modeling FISTA Algorithm and Optimality of Convergence Rate in the Case b $\leq3$
- Theoretical Analysis of Flows Estimating Eigenfunctions of One-Homogeneous Functionals
- A Total Variation Spectral Framework for Scale and Texture Analysis
- The Perron--Frobenius Theorem for Multihomogeneous Mappings
- Rayleigh quotient minimization for absolutely one-homogeneous functionals
- A Spectral Approach to Total Variation
- Total Generalized Variation
- Computing nonlinear eigenfunctions via gradient flow extinction
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