A modified iteratively regularized Landweber iteration method: Hölder stability and convergence rates
From MaRDI portal
Publication:6654610
DOI10.1515/jiip-2023-0070MaRDI QIDQ6654610
Gaurav Mittal, Ankik Kumar Giri
Publication date: 20 December 2024
Nonlinear ill-posed problems (47J06) Numerical solutions to equations with nonlinear operators (65J15) Linear operators and ill-posed problems, regularization (47A52)
Cites Work
- Unnamed Item
- Unnamed Item
- Regularization methods in Banach spaces.
- Iterative regularization methods for nonlinear ill-posed problems
- Characteristic inequalities of uniformly convex and uniformly smooth Banach spaces
- A modified Landweber iteration for solving parameter estimation problems
- Unified convergence analysis of frozen Newton-like methods under generalized conditions
- A convergence analysis of the Landweber iteration for nonlinear ill-posed problems
- A study of frozen iteratively regularized Gauss-Newton algorithm for nonlinear ill-posed problems under generalized normal solvability condition
- Infinite-dimensional inverse problems with finite measurements
- Convergence analysis of iteratively regularized Gauss-Newton method with frozen derivative in Banach spaces
- Novel multi-level projected iteration to solve inverse problems with nearly optimal accuracy
- On the global minimization of discretized residual functionals of conditionally well-posed inverse problems
- Convergence rates for iteratively regularized Gauss-Newton method subject to stability constraints
- Bouligand-Landweber iteration for a non-smooth ill-posed problem
- An analysis of a multi-level projected steepest descent iteration for nonlinear inverse problems in Banach spaces subject to stability constraints
- Lipschitz stability for the inverse conductivity problem
- Iteratively regularized Landweber iteration method: convergence analysis via Hölder stability
- Convergence analysis of an optimally accurate frozen multi-level projected steepest descent iteration for solving inverse problems
- Local analysis of inverse problems: Hölder stability and iterative reconstruction
- On a class of frozen regularized Gauss-Newton methods for nonlinear inverse problems
- Nonlinear iterative methods for linear ill-posed problems in Banach spaces
- Convergence Rates for the Iteratively Regularized Landweber Iteration in Banach Space
- Convergence analysis of inexact Newton–Landweber iteration under Hölder stability
- Nonstationary iterated Tikhonov regularization: convergence analysis via Hölder stability
- Calderón's inverse problem with a finite number of measurements II: independent data
- Bouligand-Levenberg-Marquardt iteration for a non-smooth ill-posed inverse problem
- CALDERÓN’S INVERSE PROBLEM WITH A FINITE NUMBER OF MEASUREMENTS
- Simplified Levenberg–Marquardt method in Banach spaces for nonlinear ill-posed operator equations
- Nonstationary iterated frozen Tikhonov regularization with uniformly convex penalty terms for solving inverse problems
- Simplified Levenberg-Marquardt method in Hilbert spaces
- Convergence analysis of inexact Newton-Landweber iteration with frozen derivative in Banach spaces
- Linearized Calderón problem: reconstruction and Lipschitz stability for infinite-dimensional spaces of unbounded perturbations
This page was built for publication: A modified iteratively regularized Landweber iteration method: Hölder stability and convergence rates