A version of the Dynamical Systems Gradient Method for solving ill-posed nonlinear monotone operator equations is studied in this paper. A discrepancy principle is proposed and justified. A numerical experiment was carried out with the new stopping rule. Numerical experiments show that the proposed stopping rule is efficient. Equations with monotone operators are of interest in many applications.
An iterative scheme for solving nonlinear equations with monotone operators
Dynamical systems method for solving nonlinear equations with monotone operators
A discrepancy principle for equations with monotone continuous operators
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