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In the paper we review the results characterizing layer-finite groups and almost layer-finite

problem is approximated by the finite difference method on a uniform grid. Error estimates for approximate

for ordinary differential equations of the given form. The finite-difference scheme for the boundary value

rocks are calculated numerically by finite difference method or analytically by applying the Laplace

of the Jacobi oscillator: 1). points of approximate trajectories fall on elliptic curves, 2). difference scheme

identification parabolic problem is established. For the approximate solution of the problem, a stable difference

of the differential problem. The problem is approximated by a grid scheme of the finite element method. We study

by finite element or finite difference schemes with further using Lagrange multipliers technique. The linear

equations with an integral overdetermination is investigated. Furthermore, for the approximate solution

Страница 6 из 5853