First dynamic boundary problem of the elasticity theory for three-layered plate
Journal Title: Հայաստանի գիտությունների ազգային ակադեմիայի տեղեկագիր․ Մեխանիկա - Year 2017, Vol 70, Issue 2
Abstract
The three-dimensional dynamic problem for orthotropic three-layered plate of symmetric shape is solved. It is assumed that the values of components of stress tensors, harmonically changing during the time, are given on front surfaces. There is a full contact between layers. The general asymptotical solution is obtained. It is shown that if external interactions are polynomials of tangential coordinates then the solution will be mathematically exact. The illustrativ eexample is discussed.
Authors and Affiliations
Tatevik Zakaryan
The problem of plate magnetoelastic vibration, considering Holl's effect.
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A plane contact problem for an eccentric ring taking no account of friction.
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Stability of an idealized plate under the singularity law of elasticity.
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Two contact problems for a plate with a circular hole reinforced by elastic stiffeners.
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Certain contact problem for a semi-plane with partly fastened elastic stiffeners.
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