The Existence, Local Uniqueness, and Asymptotic Stability of the Boundary Layer Type Solution of the Neumann Problem for a Two-Equation Nonlinear System with Different Powers of a Small Parameter

被引：0

作者：

B. V. Tishchenko

机构：

[1] Department of Physics,

[2] Moscow State University,undefined

来源：

Moscow University Physics Bulletin | 2021年 / 76卷

关键词：

nonlinear system of equations; small parameter; boundary layers; lower and upper solutions; asymptotic approximation; quasimonotonicity;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：296 / 304

页数：8

共 6 条

[1] The Existence, Local Uniqueness, and Asymptotic Stability of the Boundary Layer Type Solution of the Neumann Problem for a Two-Equation Nonlinear System with Different Powers of a Small Parameter
Tishchenko, B., V
MOSCOW UNIVERSITY PHYSICS BULLETIN, 2021, 76 (05) : 296 - 304
[2] EXISTENCE, UNIQUENESS AND ASYMPTOTIC BEHAVIOUR OF SOLUTION TO A BOUNDARY VALUE PROBLEM FOR A SYSTEM OF DIFFERENTIAL EQUATIONS HAVING A SMALL PARAMETER IN HIGHEST DERIVATIVE TERM
TUPCHIEV, VA
DOKLADY AKADEMII NAUK SSSR, 1962, 142 (06): : 1261 - &
[3] On the Existence and Uniqueness of a Positive Solution to a Boundary-Value Problem of the Sturm–Liouville Type for a Nonlinear Ordinary Differential Equation
G. È. Abduragimov
P. È. Abduragimova
M. M. Kuramagomedova
Journal of Mathematical Sciences, 2024, 285 (3) : 295 - 300
[4] Asymptotic Solution of a Nonlinear Initial-Boundary Value Problem for the Diffusion Equation with a Small Parameter Multiplying the Time Derivative
Belolipetskii A.A.
Malinina E.A.
Computational Mathematics and Modeling, 2014, 25 (1) : 9 - 26
[5] Existence and Asymptotic Stability of a Stationary Boundary-Layer Solution of the Two-Dimensional Reaction–Diffusion–Advection Problem
N. T. Levashova
N. N. Nefedov
O. A. Nikolaeva
Differential Equations, 2020, 56 : 199 - 211
[6] Existence and Asymptotic Stability of a Stationary Boundary-Layer Solution of the Two-Dimensional Reaction-Diffusion-Advection Problem
Levashova, N. T.
Nefedov, N. N.
Nikolaeva, O. A.
DIFFERENTIAL EQUATIONS, 2020, 56 (02) : 199 - 211

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