On the Problems Reduced to Harmonic and Biharmonic Equations with Nonclassic Boundary Conditions
Journal Title: Հայաստանի գիտությունների ազգային ակադեմիայի տեղեկագիր․ Մեխանիկա - Year 2006, Vol 59, Issue 4
Abstract
The problems of elasticity theory reduced to harmonic and biharmonic equations are considered. It is assumed that boundary conditions on the one part of boundaries of the region being under consideration are overdetermined and on the other part they are insufficiently determined. The impossibility of the construction of real problems solutions without of some redefinition of the boundary conditions is demonstrated.
Authors and Affiliations
A. S. Khachikyan
The contact problem for the infinite plate with two finite stringers one from which is glued other is ideal conducted.
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The Penetration arbitrary Indentors (in the Form Curveline Body Passing to the Cylinder) in Elastic Isotropic Media.
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Propagation of weak waves in a chemically active medium under non-linear statement.
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Thermal stresses in a composite rectangle.
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Contact problem for a semi–infinite plate, fastened by two semi–infinite stringers In the paper a contact problem for a semi–infinite plate, fastened by two semi–infinite stringers is considered.
The semi–infinite plate is deformed under the action of the forces, applied at the end points of the stringers. With the help of Fourie transformations, the problem is reduced to the solution of the singular integral equ...