Discrepancy principle for the dynamical systems method

DOI10.1016/S1007-5704(03)00094-7zbMath1070.47006MaRDI QIDQ1883515

Alexander G. Ramm

Publication date: 12 October 2004

Published in: Communications in Nonlinear Science and Numerical Simulation (Search for Journal in Brave)

zbMATH Keywords

dynamical systemsevolution equationsdiscrepancy principleill-posed problems

Mathematics Subject Classification ID

Linear operators and ill-posed problems, regularization (47A52)

Related Items (13)

THE DYNAMICAL SYSTEMS METHOD FOR SOLVING NONLINEAR EQUATIONS WITH MONOTONE OPERATORS ⋮ How large is the class of operator equations solvable by a DSM Newton-type method? ⋮ Inversion of the Laplace transform from the real axis using an adaptive iterative method ⋮ On unbounded operators and applications ⋮ On deconvolution problems: numerical aspects ⋮ Dynamical systems method (DSM) for solving equations with monotone operators without smoothness assumptions on \(F{^{\prime}}(u)\) ⋮ Dynamical systems method for solving nonlinear equations with monotone operators ⋮ Discrepancy principle for DSM. II ⋮ Dynamical systems method (DSM) for unbounded operators ⋮ An iterative scheme for solving nonlinear equations with monotone operators ⋮ Dynamical systems gradient method for solving nonlinear equations with monotone operators ⋮ A new discrepancy principle ⋮ A scheme for stable numerical differentiation

Cites Work

• Dynamical systems method for solving operator equations.
• Regularization of ill-posed problems with unbounded operators
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: Discrepancy principle for the dynamical systems method