Numerical realization of an optimal discrepancy principle for Tikhonov-regularization in Hilbert scales
Copyright policy )Numerical realization of an optimal discrepancy principle for Tikhonov-regularization in Hilbert scales
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- University System of Ohio United States
- University of Arts and Industrial Design Linz Austria
- University of Cincinnati United States
Tikhonov regularization, Numerical examples, discrepancy principle, first kind, Fredholm integral equations, ill-posed problem, Numerical methods for integral equations, Hilbert scales, Numerical solutions to equations with linear operators, Equations and inequalities involving linear operators, with vector unknowns, a-posteriori parameter choice, optimal convergence rates
Tikhonov regularization, Numerical examples, discrepancy principle, first kind, Fredholm integral equations, ill-posed problem, Numerical methods for integral equations, Hilbert scales, Numerical solutions to equations with linear operators, Equations and inequalities involving linear operators, with vector unknowns, a-posteriori parameter choice, optimal convergence rates
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