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ORIGINAL PAPER
Wave propagation in micropolar monoclinic thermoelastic half space
R.R. Gupta 1
 
 
 
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Department of Mathematics and Applied Sciences MEC, Muscat, OMAN
 
 
Online publication date: 2014-03-07
 
 
Publication date: 2013-12-01
 
 
International Journal of Applied Mechanics and Engineering 2013;18(4):1013-1023
DOI: https://doi.org/10.2478/ijame-2013-0063
 
 
Article (PDF)
References (19)
 
KEYWORDS
micropolar
monoclinic
generalized thermoelastic
 
ABSTRACT
Propagation of waves in a micropolar monoclinic medium possessing hermoelastic properties based on the Lord- Shulman (L-S),Green and Lindsay (G-L) and Coupled thermoelasticty (C-T) theories is discussed. The investigation is divided into two sections, viz., plane strain and anti-plane strain problem. After developing the solution, the phase velocities and attenuation quality factor have been derived and computed numerically. The numerical results have been plotted graphically.
 
REFERENCES (19)
1.
Boschi E. and Iesan D. (1973): A generalized theory of linear micropolar thermoelasticity. - Meccanica, vol.7, pp.154-157.
Google Scholar
 
 
2.
Chandrasekhariah D.S. (1998): Hyperbolic thermoelasticity. A review of recent literature. - Appl. Mech. Rev., vol.51, pp.705-729.
Google Scholar
 
 
3.
Dhaliwal R.S. and Singh A. (1980): Dynamic coupled thermoelasticity. - Hindustan Publication Corporation, New Delhi, India, p.726.
Google Scholar
 
 
4.
Eringen A.C. (1970): Foundations of micropolar thermoelasticity. - Course of Lectures No.23, CSIM Udine Springer.
Google Scholar
 
 
5.
Eringen A.C. (1999): Microcontinuum fields theories I. - Foundations and Solids, New York: Springer Verlag.
Google Scholar
 
 
6.
Hetnarski R.B. and Iganazack J. (1999): Generalized thermoelasticity. - J. Thermal Stresses, vol.22, pp.451-470.
Google Scholar
 
 
7.
Hetnarski R.B. and Iganazack J. (2000): Non classical dynamical thermoelasticity. - IJSS, vol.37 pp.215-224.
Google Scholar
 
 
8.
Hu G.K., Liu X.N. and Lu T.J. (2005): A variational method for nonlinear micropolar composites. - Mechanics of Materials, vol.37, pp.407-425.
Google Scholar
 
 
9.
Lakes R.S. (1983): Size effects and micromechanics of a porous solid. - Journal of Mater. Sci., vol.18(9), pp.2572-2581.
Google Scholar
 
 
10.
Nowacki M. (1966): Couple-stresses in the theory of thermoelasticity. - Proc. IUTAM Symposia, Vienna, Editors H, Parkus and L.I Sedov, Springer-Verlag, pp.259-278.
Google Scholar
 
 
11.
Othman M.I.A. and Gill B.S. (2007): The effect of rotation on generalized micropolar thermoelasticity for a half-space under five theories. - IJSS, vol.44, pp.2748-2762.
Google Scholar
 
 
12.
Othman M.I.A., Lotfy K. and Farouk R.M. (2009): Effect of magnetic and inclined load in micropolar thermoelastic medium possessing cubic symmetry under three theories. - Int. J. of Industrial Mathematics. vol.1, pp.87-104.
Google Scholar
 
 
13.
Sharma J.N. and Singh H.(2007): Generalized thermoelastic waves in anisotropic media. - JASA, vol.85, pp.1407-1413.
Google Scholar
 
 
14.
Sharma M.D. (2006): Wave propagation in anisotropic generalized thermoelastic media. - Journal of Thermal Stresses, vol.29, pp.629-642.
Google Scholar
 
 
15.
Sharma M.D. (2007): Reflection of plane harmonic waves in a general anisotropic medium. - JSV, vol.302, pp.629-642.
Google Scholar
 
 
16.
Singh B. (2010): Reflection of plane waves at the free surface of a monoclinic thermoelastic solid half-space. - European Journal of Mechanics-A/Solids, vol.29, pp.911-916.
Google Scholar
 
 
17.
Verma K.L. (2002): On the propagation of waves in layered anisotropic media in generalized thermoelasticity. - IJES, vol.40, pp.2077-2096.
Google Scholar
 
 
18.
Verma K.L. and Hasebe N. (2001) Wave propagation in plates of general anisotropic media in generalized thermoelasticity. - IJES, vol.39, pp.1739-1763.
Google Scholar
 
 
19.
Yuriy T. and Chein-Ching M. (2009): An explicit-form solution to the plane elasticity and thermoelasticity problems for anisotropic and inhomogeneous solids. - IJSS, vol.46, pp.3850-3859.
Google Scholar
 
 
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