Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"A Discrete Analogue of Energy Integral for a Difference Scheme for Quasilinear Hyperbolic Systems"
written by R. D. Aloev, Z. K. Eshkuvatov, M. U. Khudayberganov, N. M. A. Nik Long,
published by Applied Mathematics, Vol.9 No.7, 2018
has been cited by the following article(s):
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[1] Stability Analysis of an Upwind Difference Splitting Scheme for Two-Dimensional Saint–Venant Equations
Symmetry, 2022
[2] An Algebraic Condition for the Exponential Stability of an Upwind Difference Scheme for Hyperbolic Systems
… Mathematics. Fundamental Directions, 2022
[3] Алгебраическое условие экспоненциальной устойчивости противопоточной разностной схемы для гиперболических систем
Современная математика …, 2022
[4] СОВРЕМЕННАЯ МАТЕМАТИКА. ФУНДАМЕНТАЛЬНЫЕ НАПРАВЛЕНИЯ
… НАПРАВЛЕНИЯ Учредители: Российский …, 2022
[5] NUMERICAL CALCULATION OF LYAPUNOV STABLE SOLUTIONS OF THE HYPERBOLIC SYSTEMS
Bulletin of National University of Uzbekistan …, 2021
[6] APPLICATION OF A DIFFERENCE SPLITTING SCHEME FOR SOLVING PROBLEMS OF A LINEAR TWO-DIMENSIONAL PROBLEM FOR POROUS MEDIA
MATHEMATICS AND ITS APPLICATION, 2021
[7] About one difference scheme for quasi-linear hyperbolic system
2021
[8] Difference upwind scheme for the numerical calculation of stable solutions for a linear hyperbolic system
2021
[9] Three-dimensional linear hyperbolic system
2021
[10] Lyapunov numerical stability of a hyperbolic system of linear balance laws with inhomogeneous coefficients
2021
[11] Numerical solution of Saint-Venant equations
2021
[12] Stability conditions of the upwind scheme for linear hyperbolic systems in the non uniform case
Проблемы вычислительной и прикладной …, 2020
[13] The Difference Splitting Scheme for Hyperbolic Systems with Variable Coefficients
2019
[14] On stability difference scheme for nonlinear symmetric hyperbolic system
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