INTEGRAL EQUATIONS OF THREE-DIMENSIONAL PROBLEMS OF THE THEORY OF ELASTICITY FOR POLYHEDRONS WITH THIN RIGID INCLUSIONS.

被引：0

作者：

Silovanyuk, V.P. ^{[1
]}

机构：

[1] Acad of Sciences of the Ukrainian, SSR, G. V. Karpenko, Physicomechanical Inst, Lvov, USSR, Acad of Sciences of the Ukrainian SSR, G. V. Karpenko Physicomechanical Inst, Lvov, USSR

来源：

Soviet materials science | 1985年 / 21卷 / 01期

关键词：

COMPOSITE MATERIALS;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

A uniform isotropic body in the form of a convex polyhedron is considered. The body contains N thin, absolutely rigid inclusions occupying flat areas. Certain forces are applied to the edges. Relying on the theory of elasticity integral equations are constructed for the problem determined by the boundary conditions for the half-space and the space with the inclusion.

引用

页码：70 / 74

共 50 条

[31] External finite-element approximations to three-dimensional problems in the theory of elasticity
Dolgova, TA
DIFFERENTIAL EQUATIONS, 1995, 31 (11) : 1899 - 1902
[32] Three-dimensional elasticity-theory boundary problems for doubly connected regions
Nemish, YN
Sagalyuk, IS
Chernopiskii, DI
INTERNATIONAL APPLIED MECHANICS, 1996, 32 (08) : 611 - 616
[33] About local numerical solution of boundary problems of elasticity three-dimensional theory
Mozgaleva, M. L.
Akimov, P. A.
VII INTERNATIONAL SYMPOSIUM ACTUAL PROBLEMS OF COMPUTATIONAL SIMULATION IN CIVIL ENGINEERING, 2018, 456
[34] Volume singular integral equations for problems of scattering on three-dimensional dielectric structures
A. B. Samokhin
Differential Equations, 2014, 50 : 1201 - 1216
[35] Solving the three-dimensional theory of elasticity for a layer
Vigak, V.M.
Rychagivskij, A.V.
Prikladnaya Mekhanika, 2002, 38 (09): : 78 - 86
[36] Boundary integral equations method in two- and three-dimensional problems of elastodynamics
Alekseyeva, LA
Dildabayev, SA
Zakiryanova, GK
Zhanbyrbayev, AB
COMPUTATIONAL MECHANICS, 1996, 18 (02) : 147 - 157
[37] Volume singular integral equations for problems of scattering on three-dimensional dielectric structures
Samokhin, A. B.
DIFFERENTIAL EQUATIONS, 2014, 50 (09) : 1201 - 1216
[38] Solution of three-dimensional problems of fracture mechanics by the method of integral boundary equations
Zozulya, VV
Lukin, AN
INTERNATIONAL APPLIED MECHANICS, 1998, 34 (06) : 544 - 551
[39] Three-dimensional problem of the theory of elasticity in strains
Rorodachev, N.M.
Strength of Materials, 1995, 27 (5-6) : 296 - 299
[40] Three-dimensional problem of theory of elasticity in deformations
Borodachev, N.M.
Problemy Prochnosti, 1995, (5-6): : 69 - 73

← 1 2 3 4 5 →