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Existence and uniqueness results for an inverse problem for semilinear parabolic equations of this problem a first order of accuracy difference scheme is constructed. Existence and uniqueness results

Эффективность высших порядков метода конечных разностей при решении стационарного уравнения Шредингера efficiency of the high-order finite-difference method for numerical solution of the one

Approach to the Stability Analysis of Partial Equilibrium States of Nonlinear Discrete SystemsAbstract: A nonlinear system of finite-difference equations of a general form, which admits a

Finite element method (FEM) simulation of processing of AlSI-316 austenitic stainless steel by high-pressure torsion (HPT) process at the cryogenic cooting is studied by means of finite element simulation. The stress and strain distributions are analyzed

Wavelet-based two-grid numerical method of structural analysis with the use of discrete Haar basis is constructed with the use of finite element method or finite difference method. Block Gauss method can be used

Distribution function of finite-size lattice systems per particle in the grand canonical ensemble for different boundary conditions. The application of the proposed method of computation of distribution

Error estimations of mixed finite element methods for nonlinear problems of shallow shell theory and sufficient conditions for their solvability are derived. Mixed finite element methods for the approximate

State-constrained optimal control of an elliptic equation with its right-hand side used as control function. Numerical results produced by different methods are compared. © 2011 Pleiades Publishing, Ltd.

On the quadratization of the integrals for the many-body problemA new approach to the construction of difference schemes of any order for the many-body problem

TWO-GRID METHOD OF STRUCTURAL ANALYSIS BASED ON DISCRETE HAAR BASIS PART 1: ONE-DIMENSIONAL PROBLEMS difference method (FDM) or the finite element method (FEM). Next, the transition to the resolving SLAE

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