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Numerical investigation of the evolution of a shock wave in a gas suspension with consideration for the nonuniform distribution of the particles into the dimensionless form and is solved by the explicit McCormack method with the conservative correction scheme
Numerical investigation of the evolution of a shock wave in a gas suspension with consideration for the nonuniform distribution of the particles into the dimensionless form and is solved by the explicit McCormack method with the conservative correction scheme
On the convergence of an explicit difference scheme for evolution variational inequalities with nonlocal space operator operator monotone with respect to gradient is considered. An explicit difference scheme with respect
THEORETICAL INVESTIGATION OF THE STABILITY OF EXPLICIT TWO-LAYER LIEAR SCHEME FOR INTERNAL ANCHOR POINTS ON THE UNIFORM RECTANGULAR GRIDProvides information about the stability of two-dimensional explicit two-layer linear finite
Numerical simulation of vortex structures in the spraying of electrically charged gas suspension on a plate by an explicit second-order Mac-Cormack method. The Poisson equation for the electric field potential was written
Numerical modeling of the powder materials spraying by an explicit second-order Mac-Cormack method. The Poisson equation for the electric field potential was written
On the convergence of an explicit difference scheme for evolution variational inequalities with nonlocal space operator operator monotone with respect to gradient is considered. An explicit difference scheme with respect
On Explicit Difference Schemes for Autonomous Systems of Differential Equations on Manifolds.e., preserve it exactly. An explicit scheme is understood as such a difference scheme in which a system
The finite element method explicit scheme for a solution of one problem of surface and ground water combined movement variable we construct an explicit difference scheme. We obtained conditions which provide us convergence
Estimating the Domain of Absolute Stability of a Numerical Scheme Based on the Method of Solution Continuation with Respect to a Parameter for Solving Stiff Initial Value Problems that make it possible to enhance the stability of explicit numerical schemes. Most frequently, the used best
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