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A study of fundamental solution in orthotropic thermodiffusive elastic media

✍ Scribed by Rajneesh Kumar; Vijay Chawla


Book ID
103830018
Publisher
Elsevier Science
Year
2011
Tongue
English
Weight
562 KB
Volume
38
Category
Article
ISSN
0735-1933

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✦ Synopsis


The present investigation is to study the fundamental solution for two dimensional problem in orthotropic thermodiffusive elastic medium. After applying the dimensionless quantities, we have derived the most general expression for displacements, concentration, temperature, normal and tangential stress. The general solution for a point heat source on the surface of a semi infinite orthotropic thermodiffusive plane has been obtained. A special case of interest is also deduced from the general expression in the absence of diffusion effect. The amplitude of surface displacements, temperature change and concentration are computed and presented graphically to depict the effect of diffusion.


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A higher-order triangular finite element
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## Abstract This paper presents a triangular finite element for the solution of two‐dimensional field problems in orthotropic media. The element has nine degrees of freedom, these being the potential and its two derivatives at each node. The β€˜stiffness’ matrix is derived analytically so that no fu