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Identification of nonlinear coefficient in a transport equation difference scheme is used for the approximation of the state equation. A space of control variables
Explicit algorithms to solve a class of state constrained parabolic optimal control problems. Iterative solution methods are proposed and investigated for the finite difference approximations
Finite difference approximation of eigenvibrations of a cantilever beam with elastically attached load. The original nonlinear differential eigenvalue problem is approximated by the finite difference method on a
Error estimates of the finite difference method for eigenvalue problems with nonlinear entrance of the spectral parameter is approximated by a mesh scheme of the finite difference method on the uniform grid. New error estimates
Finite volume approximation and well-posedness of conservation laws with moving interfaces under abstract coupling conditions{C}}^{1}$$ in the (t, x)-plane admits infinitely many consistent notions of solution which differ
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
Algebraic construction and numerical behavior of a new s-consistent difference scheme for the 2D Navier–Stokes equations difference approximation (difference scheme) for the system of two-dimensional Navier–Stokes equations
Iterative Method for Solving Parabolic Linear-Quadratic Optimal Control Problem with Constraints on the Time Derivative of the State function are imposed. We construct a mesh approximation of this problem using two different approximations
Explicit algorithms to solve a class of state constrained parabolic optimal control problems. Iterative solution methods are proposed and investigated for the finite difference approximations
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
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