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Tytuł artykułu

Thermomechanical interactions due to a moving load at an interface of an acoustic fluid and micropolar thermoelastic solid possessing cubic symmetry

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Języki publikacji
EN
Abstrakty
EN
The steady state response at an interface of an acoustic fluid and a micropolar thermoelastic medium possessing cubic symmetry due to a moving load has been studied. The thermoelastic theory formulated by Chandrashekharia and Tazu (1998) has been used. Fourier transforms have been inverted by using a numerical inversion technique. Effect of anisotropy on the components of normal strain, normal force stress, tangential couple stress, temperature distribution and pressure an acoustic fluid have been depicted graphically for different load velocities. Some special cases are also deduced.
Rocznik
Strony
681--694
Opis fizyczny
Bibliogr. 21 poz., wykr.
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Bibliografia
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  • Eringen A.C. (1966): Linear theory of micropolar elasticity. - J. of Mathematical Mechanics, vol.15, pp.909-923.
  • Eringen A.C. (1970): Foundations of micropolar thermoelasticity. - Course of lectures No.23, CSIM Udine Springer.
  • Eringen A.C. (1984): Plane waves in non-local micropolar elasticity. - Int. J. Eng. Sci., vol.22, pp.1113-1121.
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  • Green A.E. and Nagdi P.M. (1993): Thermoelasticity without energy dissipation. - J. Elasticity, vol.31, pp.189-208.
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  • Hetnarski R.B. and Ignaczak J. (1996): Solution like waves in a low temperature non linear thermoelastic solid. - Int. J. Eng. Sci, vol.34, pp.1767-1787.
  • Kumar R. and Ailawalia P. (2004a): Effects of fluid layer at micropolar orthotropic boundary surface. - "Sadhana", Part 6, vol.29, pp.605-616.
  • Kumar R. and Ailawalia P. (2004b): Interactions of moving load velocity at Fluid/Micropolar viscoelastic solid interface. - Bull. of the allahabad mathematical soc., vol.19, pp.35-48.
  • Kumar R. and Ailawalia P. (2005a): Effect of viscosity with moving load at microplar boundary surface. - Int. J. Appl. Mech. Eng., vol.10, pp.95-108.
  • Kumar R. and Ailawalia P. (2005b): Viscous effect at an orthotropic micropolar boundary surface. - Sadhana. Part 4, vol.30, pp.1-13.
  • Lord H.W. and Shulman Y. (1967): A generalized dynamical theory of thermoelasticity. - J. Mech. Phys. Solids, vol.15, pp.299-306.
  • Minagawa S., Arakawa K. and Yamada M. (1981): Dispersion curves for waves in a cubic micropolar medium with reference to estimations of the materials constants for diamond. - Bull. JSME., vol.24, No.187, pp.22-28.
  • 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.
  • Tzou D.Y. (1995): A unified approach for heat conduction from macro to micro-scales. - J. Heat Transf., vol.117, pp.8-16.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPZ2-0037-0027
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