A version of the Dynamical Systems Method (DSM) for solving ill-posed
nonlinear equations with monotone operators in a Hilbert space is studied in
this paper. An a posteriori stopping rule, based on a discrepancy-type
principle is proposed and justified mathematically. The results of two
numerical experiments are presented. They show that the proposed version of DSM
is numerically efficient. The numerical experiments consist of solving
nonlinear integral equations.Comment: 19 pages, 4 figures, 4 table
