Variational method applied to solvability of boundary value problems in geometrically nonlinear theory of thin shells

被引：1

作者：

Timergaliev, SN ^{[1
]}

机构：

[1] Kama Polytech Inst, Kama, Russia

来源：

DIFFERENTIAL EQUATIONS | 2002年 / 38卷 / 04期

基金：

俄罗斯基础研究基金会;

关键词：

Differential Equation; Partial Differential Equation; Ordinary Differential Equation; Functional Equation; Method Apply;

D O I：

10.1023/A:1016367801109

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

[No abstract available]

引用

页码：547 / 556

页数：10

共 50 条

[31] CANONICAL EQUATIONS IN THE GEOMETRICALLY NONLINEAR THEORY OF THIN ANISOTROPIC SHELLS
Boriseiko, A. V.
Semenyuk, N. P.
Trach, V. M.
INTERNATIONAL APPLIED MECHANICS, 2010, 46 (02) : 165 - 174
[32] Dual solutions for nonlinear boundary value problems by the variational iteration method
Wazwaz, Abdul-Majid
INTERNATIONAL JOURNAL OF NUMERICAL METHODS FOR HEAT & FLUID FLOW, 2017, 27 (01) : 210 - 220
[33] VARIATIONAL FORMULATION IN THE GEOMETRICALLY NONLINEAR THIN ELASTIC SHELL THEORY
SZWABOWICZ, ML
INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES, 1986, 22 (11) : 1161 - 1175
[34] On the Problem of Solvability of Nonlinear Boundary Value Problems for Shallow Isotropic Shells of Timoshenko Type in Isometric Coordinates
Timergaliev, S. N.
RUSSIAN MATHEMATICS, 2024, 68 (01) : 43 - 60
[35] SOLUTIONS OF NONLINEAR BOUNDARY-VALUE-PROBLEMS IN THE SHALLOW THEORY OF SHELLS OF REVOLUTION
MELNIK, VV
DIFFERENTIAL EQUATIONS, 1985, 21 (11) : 1335 - 1342
[36] A CLASS OF NONLINEAR VARIATIONAL-PROBLEMS APPEARING IN THE THEORY OF MAGNETOELASTICITY OF THIN SUPERCONDUCTING SHELLS
LAPTEV, A
LEVITIN, M
VASILEV, D
NONLINEARITY, 1991, 4 (03) : 821 - 833
[37] BOUNDARY VALUE PROBLEMS OF THEORY OF SHALLOW SHELLS
FILSHTIN.LA
JOURNAL OF APPLIED MATHEMATICS AND MECHANICS-USSR, 1970, 34 (02): : 244 - &
[38] On Solvability of Boundary Value Problems for Elastic Micropolar Shells with Rigid Inclusions
V. A. Eremeev
L. P. Lebedev
Mechanics of Solids, 2020, 55 : 852 - 856
[39] On Solvability of Boundary Value Problems for Elastic Micropolar Shells with Rigid Inclusions
Eremeev, V. A.
Lebedev, L. P.
MECHANICS OF SOLIDS, 2020, 55 (06) : 852 - 856
[40] VARIATIONAL FORMULATION OF NONSTATIONARY PROBLEMS OF THE THEORY OF THIN SHELLS
GRIGORENKO, YM
ZVEREV, OA
KOKOSHIN, SS
SOVIET APPLIED MECHANICS, 1986, 22 (09): : 823 - 827

← 1 2 3 4 5 →