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Fundamental solution in elasto-thermodiffusive (ETNP) semiconductor materials

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Języki publikacji
EN
Abstrakty
EN
In this paper, the fundamental solution of system of differential equations in the theory of elasto-thermodiffusive(ETNP) semiconductor materials in case of steady oscillations in terms of elementary functions is constructed. Some basic properties of the fundamental solution are also established.
Rocznik
Strony
371--384
Opis fizyczny
Bibliogr. 22 poz., rys.
Twórcy
autor
  • Department of Mathematics Kurukshetra University Kurukshetra-136119, India
autor
  • Department of Mathematics M.N. College Shahabad(M.)-136135, India
Bibliografia
  • 1. H.W. Lord, Y. Shulman, A generalized dynamical theory of thermoelasticity, Journal of Mechanics and Physics of Solids, 15, 299–309, 1967.
  • 2. A.E. Green, K.A. Lindsay, Thermoelasticity, Journal of Elasticity, 2, 1–7, 1972.
  • 3. R.S. Dhaliwal, H.H. Sherief, Generalized thermoelasticity for anisotropic media, Quarterly of Applied Mathematics, 38, 1–8, 1980.
  • 4. D.S. Chandrasekhariah, Thermoelasticity with second sound: a review, Applied Mechanics Review, 39, 355–376, 1986.
  • 5. R.B. Hetnarski, J. Ignaczak, Generalized thermoelasticity, Journal of Thermal Stresses, 22, 451–476, 1999.
  • 6. B. Maruszewski, Electro-magneto-thermo-elasticity of extrinsic semiconductors: classical irreversible thermodynamic approach, Arch. Mech., 38, 71–82, 1986.
  • 7. B. Maruszewski, Electro-magneto-thermo-elasticity of extrinsic semiconductors. Extended irreversible thermodynamic approach, Arch. Mech., 38, 83–95, 1986.
  • 8. B. Maruszewski, Coupled evolution equations of deformable semiconductors, International Journal of Engineering Science, 25, 145–153, 1987.
  • 9. B. Maruszewski, Heat and charge carrier relaxation in deformable semiconductors, [in:] Y. Yamamoto, K. Miya [Eds.], Electro-magneto-mechanical Interactions in Deformable Solids and Structures, North-Holland, Amsterdam, 395–400, 1987.
  • 10. B. Maruszewski, Thermodiffusive surface waves in semiconductors, J. Acoust. Soc. Am., 85, 1967–1977, 1989.
  • 11. A. Many, J. Goldstein, N.B. Grover, Semiconductor Surfaces, North-Holland, Amsterdam, 1965.
  • 12. J.N. Sharma, N. Thakur, Plane harmonic elasto-thermodiffusive waves in semiconductor materials, J. Mech. Mater. Struct., 1, 813–835, 2006.
  • 13. R.B. Hetnarski, The fundamental solution of the coupled thermoelastic problem for small times, Arch. Mech. Stosow., 16, 23–31, 1964.
  • 14. R.B. Hetnarski, Solution of the coupled problem of thermoelasticity in form of a series of functions, Arch. Mech. Stosow., 16, 919–941, 1964.
  • 15. D. Iesan, On the theory of thermoelasticity without energy dissipation, Journal of Thermal Stresses, 21, 295–307, 1998.
  • 16. M. Svanadze, The fundamental matrix of the linearlized equations of the theory of elastic mixtures, Proc. I. Vekua Inst. Appl. Math., Tbilisi State Univ, 23, 133–148, 1988.
  • 17. M. Svanadze, The fundamental solution of the oscillation equations of thermoelasticity theory of mixtures of two solids, Journal of Thermal Stresses, 19, 633–648, 1996.
  • 18. M. Svanadze, Fundamental solutions of the equations of the theory of thermoelasticity with microtemperatures, Journal of Thermal Stresses, 27, 151–170, 2004.
  • 19. M. Svanadze, Fundamental solution of the system of equations of steady oscillations in the theory of microstrecth elastic solids, International Journal of Engineering Science, 42, 1897–1910, 2004.
  • 20. L. Hörmander, Linear Partial Differential Operators, Springer, Berlin, 1963.
  • 21. L. Hörmander, The Analysis of Linear Partial Differential Operators II: Differential Operators with Constant Coefficients, Springer, Berlin, 1983.
  • 22. V.D. Kupradze, T.G. Gegelia, M.O. Basheleishvili, T.V. Burchuladze, Three-Dimensional Problems of the Mathematical Theory of Elasticity and Thermoelasticity, North-Holland Pub. Company, Amsterdam, New York, Oxford, 1979.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-653201d4-9f43-4fed-9db6-e7ded8e3a19c
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