The three-dimensional problem of statics of the elastic mixture theory with displacements given on the boundary.
Basheleishvili, M. (1999)
Georgian Mathematical Journal
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Displaying similar documents to “Potential methods in continuum mechanics.”
The three-dimensional problem of statics of the elastic mixture theory with displacements given on the boundary.
Mixed interface problems for anisotropic elastic bodies.
Natroshvili, D. (1995)
Georgian Mathematical Journal
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Application of analogues of general Kolosov-Muskhelishvili representations in the theory of elastic mixtures.
Basheleishvili, M. (1999)
Georgian Mathematical Journal
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On the uniqueness theorems for the external problems of the couple-stress theory of elasticity.
Buchukuri, T., Gegelia, T. (1994)
Georgian Mathematical Journal
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Chkadua, O. (1995)
Georgian Mathematical Journal
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Burchuladze, T., Burchuladze, D. (1998)
Georgian Mathematical Journal
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Asymptotic behavior of eigenfunctions and eigenfrequencies of oscillation boundary value problems of the linear theory of elastic mixtures.
Svanadze, M. (1996)
Georgian Mathematical Journal
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Two-dimensional problems of stationary flow of a non-compressible viscous fluid in the case of Oseen's linearization.
Buchukuri, T., Chichinadze, R. (1994)
Georgian Mathematical Journal
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Thermoelastic equilibrium of bodies in generalized cylindrical coordinates.
Khomasuridze, N. (1998)
Georgian Mathematical Journal
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Two-dimensional steady-state oscillation problems of anisotropic elasticity.
Natroshvili, D. (1996)
Georgian Mathematical Journal
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Basic boundary value problems of thermoelasticity for anisotropic bodies with cuts. I.
Duduchava, R., Natroshvili, D., Shargorodsky, E. (1995)
Georgian Mathematical Journal
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Time–Harmonic Behaviour of a Cracked Piezoelectric Solid by BIEM
Marinov, Marin, Rangelov, Tsviatko (2012)
Serdica Journal of Computing
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ACM Computing Classification System (1998): J.2, G.1.9 Time–harmonic behaviour of a cracked piezoelectric finite solid is studied by nonhypersingular traction Boundary Integral Equation Method (BIEM). A numerical solution for Crack Opening Displacement (COD) and Stress Intensity Factor (SIF) is obtained by using Mathematica. Several examples are presented to demonstrate the dependence of the solution on the crack position. The authors acknowledge the support of...