Applied model of elastic thin plates made from micropolar material with constrained rotation and application of the finite element method
Journal Title: Հայաստանի գիտությունների ազգային ակադեմիայի տեղեկագիր․ Մեխանիկա - Year 2018, Vol 71, Issue 2
Abstract
In the present paper boundary value problems of three-dimensional micropolar theory of elasticity with constrained rotation are considered in thin region of the plate. On the basis of the previously developed hypotheses an applied theory of micropolar thin plates with constrained rotation is constructed, where transverse shear strains are taken into account. The energy balance equation is obtained and the corresponding variation functional is constructed. The finite element method is developed for the boundary problems (statics and natural oscillation) of micropolar plates with constrained rotation. On the basis of the analysis of the corresponding numerical results main properties of the micropolarity of the material are established.
Authors and Affiliations
Qnarik Zhamakochyan, Samvel Sargsyan
Keywords
Related Articles
- EP ID EP596344
- DOI -
- Views 112
- Downloads 0
The stability of a current-carryng cylindrical shell of infinite electroconductivity.
c
The thin cone penetration into electroconductive liquid.
c
About main equations of nonlinear electroelastisity of piezoelectric dielectric.
c
On a contact of a circular disk with two rectangles under temperature effects.
c
Quasi-linear equations stable and unstable nonramming filtration of liquid.
c