Local regularization of linear inverse problems via variational filtering
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Publication:5356949
DOI10.1088/1361-6420/aa7426zbMath1375.45001OpenAlexW2623294143MaRDI QIDQ5356949
Publication date: 12 September 2017
Published in: Inverse Problems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1088/1361-6420/aa7426
Fredholm integral equations (45B05) Numerical methods for inverse problems for integral equations (65R32)
Uses Software
Cites Work
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- Fractional regularization matrices for linear discrete ill-posed problems
- Fractional Tikhonov regularization for linear discrete ill-posed problems
- Local regularization of nonlinear Volterra equations of Hammerstein type
- On fractional Tikhonov regularization
- Future-sequential regularization methods for ill-posed Volterra equations. Applications to the inverse heat conduction problem
- Regularization tools version \(4.0\) for matlab \(7.3\)
- A First-Order Sequential Predictor-Corrector Regularization Method for Ill-Posed Volterra Equations
- LOCAL REGULARIZATION METHODS FOR THE STABILIZATION OF LINEAR ILL-POSED EQUATIONS OF VOLTERRA TYPE
- A generalized approach to local regularization of linear Volterra problems in L p spaces
- Solving linear operator equations in Banach spaces non-iteratively by the method of approximate inverse
- Local Regularization for the Nonlinear Inverse Autoconvolution Problem
- Local Tomography
- Regularized inversion of finitely smoothing Volterra operators: predictor - corrector regularization methods
- Numerical Solution of First-Kind Volterra Equations by Sequential Tikhonov Regularization
- Approximate inverse meets local tomography
- Computational Methods for Inverse Problems
- Approximate inverse for linear and some nonlinear problems
- Approximation of Ill-Posed Volterra Problems via Predictor–Corrector Regularization Methods
- Future Polynomial Regularization of Ill-Posed Volterra Equations
- Sequential predictor-corrector methods for the variable regularization of Volterra inverse problems
- Regularization by fractional filter methods and data smoothing
- Full convergence of sequential local regularization methods for Volterra inverse problems
- On local regularization methods for linear Volterra equations and nonlinear equations of Hammerstein type
- Continuous future polynomial regularization of 1-smoothing Volterra problems
- Local regularization for n -dimensional integral equations with applications to image processing
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