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High-Order Non-uniform Grid Scheme for Numerical Analysis of Singularly Perturbed Fokker-Planck Equation. The causes of these fluctuations are different in these problems. The problems, which may relate to the study

Decoupling schemes for predicting compressible fluid flowsIn this paper we consider two implicit schemes for the compressible Euler equations, consisting

On differential approximations of difference schemes of difference schemes by A. I. Zhukov and then was used to study the quality of difference schemes approximating

СТАНДАРТНАЯ СХЕМА ДЛЯ СИНГУЛЯРНО ВОЗМУЩЕННОГО УРАВНЕНИЯ КОНВЕКЦИИ-ДИФФУЗИИ ПРИ НАЛИЧИИ ВОЗМУЩЕНИЙ. convection-diffusion equation approximated by the standard monotone finite difference scheme on a uniform

The Numerical Analysis of the Time-Scale Shortest Queue Model Under the Dobrushin Mean-Field Approach of the solutions of the truncated singularly perturbed Cauchy problem. We use the numerical scheme with different

High-Order Non-uniform Grid Scheme for Numerical Analysis of Queueing System with a Small Parameter-uniform grid scheme for numerical solving of the truncated Cauchy problem. We use different sets of small

Numerical Analysis of Shortest Queue Problem for Time-Scale Queueing System with a Small Parameter Cauchy problem. We implement the numerical scheme with different sets which allows to evaluate the impact

Analytic properties and renormalization scheme dependence in variational perturbation theoryIt is shown that applying the nonperturbative method of varia­tional perturbation series allows us

NUMERICAL ANALYSIS OF SHORTEST QUEUE PROBLEM FOR TIME-SCALE QUEUEING SYSTEM WITH A SMALL PARAMETER-uniform grid scheme for numerical solving of the truncated Cauchy problem. We use different sets of small

СХЕМЫ ДЕКОМПОЗИЦИИ ОБЛАСТИ ДЛЯ ЗАДАЧИ РОБЕНА В СЛУЧАЕ СИНГУЛЯРНО ВОЗМУЩЕННОГО УРАВНЕНИЯ РЕАКЦИИ-ДИФФУЗИИ and difference (on piecewise uniform grids condensing in the boundary layers) schemes based on an overlapping

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