NDLI: Some problems of thermoelastisity of micropolar thin bars and plates

Content Provider	IEEE Xplore Digital Library
Author	Sargsyan, S.H. Vardanyan, S.A.
Copyright Year	2006
Description	Author affiliation: Gyumri State Pedagogical Inst. (Sargsyan, S.H.; Vardanyan, S.A.)
Abstract	In the present work the applied, two-dimensional micropolar theory of thermoelasticity for plates and the applied, one-dimensional micropolar theory of thermoelasticity for bars are constructed on the basis of three-dimensional equations of the asymmetric theory of elasticity in a sphere of three-dimensional thin plate (in a cylinder of a small height) and two-dimensional equations of asymmetric theory of thermoelasticity in a sphere of thin rectangle with the help of the asymptotic method. The micropolar boundary layers are constructed and studied. The problem of mating of the interior problem (of the applied theory) and the boundary layer problem is studied in the result of which the boundary conditions of both the applied theory of micropolar plates and bars and of boundary layer problems are obtained. Depending on values of elastic material constants, two applied theories are constructed - the applied theory of micropolar plates (bars) with independent fields of displacement and rotation and the theory with the constraint rotation. Some definite problems are studied on the basis of the constructed applied theories of micropolar thermoelastic plates and bars. The studied problems are brought to the final numerical results on the basis of which the effects related to a micropolar material are discussed. The spheres of applicability of the constructed theories of micropolar plates and bars are discussed too
Starting Page	892
Ending Page	899
File Size	918687
Page Count	8
File Format	PDF
ISBN	0780395247
ISSN	10879870
DOI	10.1109/ITHERM.2006.1645441
Language	English
Publisher	Institute of Electrical and Electronics Engineers, Inc. (IEEE)
Publisher Date	2006-05-30
Publisher Place	USA
Access Restriction	Subscribed
Rights Holder	Institute of Electrical and Electronics Engineers, Inc. (IEEE)
Subject Keyword	Bars Thermoelasticity Temperature Equations Elasticity Constraint theory Boundary conditions Tensile stress
Content Type	Text
Resource Type	Article

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