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Preconditioned iterative methods for a class of nonlinear eigenvalue problems and derive grid-independent error estimates for these methods. Numerical experiments demonstrate
On iterative methods for solving equations with covering mappings for convergence and error estimates are obtained. The method proposed is an iterative development of the Arutyunov
Preconditioned iterative methods for a class of nonlinear eigenvalue problems and derive grid-independent error estimates for these methods. Numerical experiments demonstrate
Implicit iteration method of solving linear equations with approximating right-hand member and approximately specified operatorThe article deals with the study of the implicit method of solving linear equations
Regularization of ill-posed problems in Hilbert space by means of the implicit iteration process of existing errors in the equation right-hand member. There has been secured error estimate of the method
Lagrangian Mixed Finite Element Methods for Nonlinear Thin Shell Problems problem are obtained. Accuracy estimates for approximate solutions are established. Iterative methods
Сходимость в гильбертовом пространстве неявной итерационной процедуры решения линейных уравнений norm of Hilbert space is proved. The apriori estimations of this method error, having a
precise
Сходимость итерационного метода с переменным шагом решения некорректных задач в энергетической норме гильбертова пространства in Energy Norm. The comparison of the error estimations of the given iteration method and the evident method
Method of penalization for the state equation for an elliptical optimal control problem equation. We derive the error estimates for the distance between the exact and regularized solutions. We
Error estimates for a Galerkin method with perturbations for spectral problems of the theory of dielectric waveguides© 2016, Pleiades Publishing, Ltd.We obtain error estimates for a Galerkin method with perturbations
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