Influence of thermoelectricity properties on magneto- Viscoelastic material

Journal of Polymer Engineering

Volumn 30, Issue 1, 2010, Pages 1-28

  Ezzat, Magdy A ^a   Atef, Haitham M ^a  

^a Alexandria University   (Egypt)

Author keywords

Electro magneto thermo viscoelasticity; Fourier's law; G L theory; Ohm's law

Indexed keywords

ELECTRIC FIELDS; MAXWELL EQUATIONS; THERMOELECTRICITY;

FOURIER'S LAW; G-L THEORY; GENERALIZED THERMO-ELASTICITY; MAGNETO THERMO VISCOELASTICITIES; NORMAL MODE ANALYSIS; OHM'S LAW; TWO-DIMENSIONAL PROBLEM; VISCO-ELASTIC MATERIAL;

VISCOELASTICITY;

EID: 77951760989     PISSN: 03346447     EISSN: None     Source Type: Journal    
DOI: 10.1515/POLYENG.2010.30.1.1     Document Type: Article

References (46)

1. G. S. Nolas, D. Johnson and D. G. Mandrus. Thermoelectric materials and Devices, In: Proc. Materials Research Society, Warrendale, PA, 91, 2002.
2. T. M. Tritt, Semiconductors and semimetals, recent trends in thermoelectric Materials, Research, Academic Press, San Diego 2000, 69-71.
3. T. M. Tritt and M. G. Kanatzidis, H. B. Lyon, G. D. Mahan, New material for small-scale thermoelectric refrigeration and power generation applications, Materials Research Society, Warrendale, PA, 545, 1998.
4. 4. N. W. Tschoegl, Time dependence in material properties: an overview, Mech. Time-Depend. Mater. 1(1997)3-31. (Pubitemid 127715949)
5. S. Lee and W. G. Knauss, A note on the determination of relaxation and creep data from ramp tests, Mech. Time-Depend. Mater. 4(2000)1-7.
6. B. Gross, Mathematical structure of the theories of viscoelasticity, Hemann, Paris, 1953.
7. A.J. Staverman and F. Schwarzl, Die Physik der Hochpolymeren, H. A. Stuart, ed, Springer-Verlag, New York, 4(1), 1956.
8. T. Alfery and E. F. Gurnee, Rheology: Theory and applications, F. R. Eirich, ed, Academic Press, New York, 1, 1956.
9. J. D. Ferry, Viscoelastic properties of polymers, J. Wiley and Sons, New York, 1977.
10. C. Atkinson and R. V. Craster, Theoretical aspects of fracture mechanics, Prog. Aerospace Sci. 31 (1995)1-83.
11. K. R. Rajagopal and Giuseppe Saccomandi, On the dynamics of nonlinear viscoelastic solids with material moduli that depend upon pressure, Int. J. Engng. Sci. 45 (2007) 41-54.
12. K.R. Rajagopal, A note on a reappraisal and generalization of the Kelvin-Voigt model, Mech. Res. Comm. 36 (2009) 232-235.
13. A. Ilioushin, B. Pobedria, Fundamentals of the mathematical theory of thermal viscoelasticity, Nauka, Moscow, Russian (1970).
14. M. Biot, Theory of stress-strain relations in an isotropic viscoelasticity and relaxation phenomena, J Appl Phys. 18(1954)27.
15. M. Biot, Variational principle in irreversible thermodynamics with application to viscoelasticity, Phys. Re. 97 (1955)1463-1469.
16. L. Morland, E. Lee, Stress analysis for linear viscoelastic materials with temperature variation, Trans. Soc. Rheol. 4(1960) 233-263.
17. R. Tanner, Engineering rheology. Oxford University Press, Oxford (1988).
18. R. Huilgol, N. Phan-Thien, Fluid Mechanics of viscoelasticity, Elsevier Amsterdam (1997).
19. C. Cattaneo, Sullacondizione del calore. Atti. Sem. Mat. Fis. Univ Modena 3(1948).
20. P. Puri, P. Kythe, Non-classical thermal effects in Stoke's second problem, Acta Mech. 112(1995)1-9.
21. D. Joseph, L. Preziosi, Heat waves. Rev. Modern Phys. 61 (1989) 41-73.
22. D. Joseph, L. Preziosi, Addendum to the Paper: Heat waves, Rev. Modern Phys. 62 (1989)375-391.
23. W. Dreyer, Struchtrup H. Heat pulse experiments revisited, Count. Mech. Thermodyn. 5 (1993) 3-50.
24. Green, A. and Lindsay, K. Thermo elasticity: J. Elast. 2(1972)1-7.
25. I. Müller, The coldness, a universal function in thermo-elastic solids, Arch. Rat. Mech. Anal. 41(1971) 319-332.
26. A. Green, A. Laws, On the entropy production inequality Arch. Rat. Anal. 54 (1972)7-23.
27. A. Green, K. Lindsay, A generalized dynamical theory of thermoelasticity, J. Elasticity 2 (1972)1-7.
28. E. Suhubi, Thermoelastic solids in: A. C. Eringen (ED) Cont. Phys. vol.II Academic Press, New York Ch. 2, 1975
29. M. A. Ezzat, Fundamental solution in thermoelasticity with two relaxation times for cylindrical regions, Int. J. Engng. Sci. 33 (1995) 2011-2020.
30. R.S. Dhaliwal, J.G. Rokne, One dimensional thermal shook problem with two relaxation times, J. Thermal Stress. 12 (1989) 259-279.
31. S. Misra, S. Samanata, A. Chakrabarti, Transient magneto-thermoelastic waves in a viscoelastic half-space produced by ramp-heating of its surface, Comput. Struct. 43 (1992) 951.
32. M. Ezzat, M. Othman, A. El-Karamany, State-space approach to twodimensional generalized thermoviscoelasticity with two relaxation times, Int. J. Engng. Sci. 40(2002) 1251-1274. (Pubitemid 34440699)
33. S. Menon, J. Tang, A state-space approach for the dynamic analysis of viscoelastic systems, Compu. Struct. 82 (2004)1123-1130.
34. B. Mukhopadhyay, R. Bera, Effect of thermal relaxation on electro magneto - thermo - visco - elastic plane waves in rotating media, Int. J. Engng. Sci. 30(1992)459-1369
35. B. Mukhopadhyay, Effect of thermal relaxation on thermo-thermo-visco- elastic interactions in an bounded body with a spherical cavity subjected to a periodic loading on the boundary, J. Therm. Stress. 23(2002) 675-684.
36. A. El-Karamani, M. Ezzat, Thermal shock problem in generalized thermc-visco-elasticity under four theories, In. J. Engn. Sci. 42(2004) 649-671.
37. M. Rakshit, B. Mukhopadhyay, An electro-magneto-thermo-viscoelastic problem in an infinite medium with a cylindrical hole, Int. J. Enging. Sci. 43(2005) 925-936.
38. M. Ezzat, The relaxation effects of the volume properties of electrically conducting viscoelastic material, Mater. Sci. Enging. 130(2006)11-23.
39. M. Ezzat and A. El-Karamany, The uniqueness and reciprocity theorems for generalized thermoviscoelasticity for anisotropic media, J. Therm. Stress. 25 (2002)507-522.
40. A. El-Karamany, M. Ezzat, On the boundary integral formulation of thermo-viscoelasticity theory, Int. J. Engng. Sci. 40 (2002)1943-1956. (Pubitemid 35039836)
41. G. Paria, Magneto-elasticity and Magneto-thermo-elasticity, J. Adv. Appl. Mech, 1976, 10, 73-112.
42. A. Wilson, The propagation of magneto-thermo-elastic plane waves .Proc. Cambridge Phil. Soc. 59(1963)483-488.
43. A. Nayfeh, S. Nemat-Nasser, Electromagneto-thermoelastic plane waves in solids with thermal relaxation; J. Appl. Mech. 39 (1972)108-113.
44. M. Othman, M. Ezzat, S. Zaki, A. El-Karamani, Generalized thermoviscoelastic plane waves with two relaxation times, Int. J. Enging. Sci. 40(2002)1329-1347. (Pubitemid 34715670)
45. M. Ezzat, M. Othman, A. El-Karamany, State space approach to twodimensional generalized thermo-viscoelasticity with two relaxation times, Int. J. Enging. Sci. 40(2004)1251-1274.
46. S. Kaliski, W. Nowacki, Combined elastic and electro-magnetic waves produced by thermal shock in the case of a medium of finite conductivity, Int. J. Enging. Sci., 1 (1963) 163-175.