Solvability of the Boundary-Value Problem for a Mathematical Model of Steady-State Flows of Nonlinear-Viscous Fluids

被引：0

作者：

V. T. Dmitrienko

V. G. Zvyagin

机构：

[1] Severodonetsk Engineering Institute,

来源：

Mathematical Notes | 2001年 / 69卷

关键词：

boundary-value problem; operator equation; topological degree; weak solution; nonlinear-viscous fluid; laminar flow; turbulent flow;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

We establish an existence theorem for weak solutions of the boundary-value problem for steady-state equations describing both laminar and turbulent flows of nonlinear-viscous fluids.

引用

页码：770 / 779

页数：9

共 50 条

[41] Solution of the first boundary value problem of nonlinear theory of steady-state creep for a half-space in antiplane deformation
S. M. Mkhitaryan
Mechanics of Solids, 2012, 47 : 646 - 653
[42] Solution of the first boundary value problem of nonlinear theory of steady-state creep for a half-space in antiplane deformation
Mkhitaryan, S. M.
MECHANICS OF SOLIDS, 2012, 47 (06) : 646 - 653
[43] On the Unique Solvability of a Nonlinear Nonlocal Boundary-Value Problem for Systems of Second-Order Functional Differential Equations
Dilna N.
Journal of Mathematical Sciences, 2017, 223 (3) : 257 - 272
[44] ON SUFFICIENT CONDITIONS OF SOLVABILITY OF BOUNDARY-VALUE PROBLEM FOR NONLINEAR DIFFERENTIAL-EQUATIONS WITH DEFLECTING ARGUMENT OF NEUTRAL TYPE
MARDANOV, ID
SHAMILOV, AK
IZVESTIYA AKADEMII NAUK AZERBAIDZHANSKOI SSR SERIYA FIZIKO-TEKHNICHESKIKH I MATEMATICHESKIKH NAUK, 1978, (05): : 46 - 51
[45] Solvability of the First Boundary-Value Problem for the Heat-Conduction Equation with Nonlinear Sources and Strong Power Singularities
O. Yu. Chmyr
Ukrainian Mathematical Journal, 2014, 65 : 1542 - 1565
[46] Solvability of the First Boundary-Value Problem for the Heat-Conduction Equation with Nonlinear Sources and Strong Power Singularities
Chmyr, O. Yu.
UKRAINIAN MATHEMATICAL JOURNAL, 2014, 65 (10) : 1542 - 1565
[47] Solution of the stochastic boundary-value problem of steady-state creep for a thick-walled tube using the small-parameter method
Dolzhkovoi A.A.
Popov N.N.
Radchenko V.P.
Journal of Applied Mechanics and Technical Physics, 2006, 47 (1) : 134 - 142
[48] FORMULATION AND SOLUTION OF AN INITIAL BOUNDARY-VALUE PROBLEM OF STEADY-STATE SLOWING-DOWN OF NEUTRONS BASED ON A P2 APPROXIMATION
KOZACHOK, IA
GEOPHYSICAL JOURNAL, 1981, 3 (04): : 499 - 518
[49] Solution of the Boundary Value Problem for the Equations of Steady-State Flow of a Viscous Incompressible Nonisothermal Fluid Past a Heated Rigid Spherical Particle
Malai, N. V.
Shchukin, E. R.
DIFFERENTIAL EQUATIONS, 2017, 53 (06) : 766 - 772
[50] Solution of the boundary value problem for the equations of steady-state flow of a viscous incompressible nonisothermal fluid past a heated rigid spherical particle
N. V. Malai
E. R. Shchukin
Differential Equations, 2017, 53 : 766 - 772

← 1 2 3 4 5 →