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Research Articles

Transmission phenomenon at the interface between isotropic and semiconductor nanostructure based on nonlocal theory

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Pages 858-878 | Received 12 Dec 2020, Accepted 12 Apr 2021, Published online: 23 Jun 2021

References

  • Eringen AC. Plane waves in nonlocal micropolar elasticity. Int J Eng Sci. 1984;2:1113–1121.
  • Eringen AC. Nonlocal continuum field theories. New York (NY): Springer; 2002.
  • Roy I, Acharya DP, Acharya S. Rayleigh wave in a rotating nonlocal magnetoelastic half-plane. J Theor Appl Mech. 2015;45(4):61–78.
  • Narendra S. Spectral finite element and nonlocal continuum mechanics-based formulation for torsional wave propagation in nanorods. Finite Elem Anal Des. 2012;62:65–75.
  • Chirita S. Thermoelastic surface waves on an exponentially graded half space. Mech Res Commun. 2013;49:27–35.
  • Khurana A, Tomar SK. Waves at interface of dissimilar nonlocal micropolar elastic half-spaces. Mech Adv Mat Struct. 2019;26(10):825–833.
  • Iesan D. A theory of thermoelastic materials with voids. Acta Mech. 1986;60:67–89.
  • Sing D, Kaur G, Tomar SK. Waves in nonlocal elastic solid with voids. J Elast. 2017;128:85–114.
  • Jahangir A, Ali H, Khan A. Reflection phenomena of waves in a semiconductor nanostructure elasticity medium. Waves Random Complex Media. DOI:10.1080/17455030.2019.1705425.
  • Casas PS, Quintanilla R. Exponential decay in one-dimensional porous-thermoelasticity. Mech Res Comm. 2005;32:652–658.
  • Magaña A, Quintanilla R. On the time decay of solutions in one-dimensional theories of porous materials. Int J Solids Struct. 2006;43:3414–3427.
  • Magaña A, Quintanilla R. On the time decay of solutions in porous elasticity with quasi-static micro voids. J Math Anal Appl. 2007;331:617–630.
  • Soufyane A, Afilal M, Aouam M, et al. General decay of solutions of a linear one-dimensional porous-thermoelasticity system with a boundary control of memory type. Nonlinear Anal. 2010;72:3903–3910.
  • Bachher M, Sarkar N. Nonlocal theory of thermoelastic materials with voids and fractional derivative heat transfer. Waves Random Complex Media. 2019;29(4):595–613.
  • Povstenko YZ. Fractional heat conduction equation and associated thermal stress. J Therm Stresses. 2004;28(1):83–102.
  • Caputo M. Linear models of dissipation whose Q is almost frequency independent-II. Geophys J Int. 1967;13:529–539.
  • Sherief HH, El-Sayed A, El-Latief A. Fractional order theory of thermoelasticity. Int J Solids Struct. 2010;47:269–275.
  • Ezzat MA, El- Karamany AS, Ezzat SM. Two temperature theory in magneto-thermoelasticity with fractional order dual-phase-lag heat transfer. J Nuclear Eng Design. 2012;252:267–277.
  • Ezzat MA, El- Karamany AS, Fayik AM. Fractional order theory in thermoelastic solid with three-phase lag heat transfer. Arch Appl Mech. 2012;82:557–572.
  • Hamza F, Abdou M, El-Latief AMA. Generalized fractional thermo elasticity associated with two relaxation times. J Therm Stresses. 2014;37:1080–1098.
  • Hamza F, Abdou M, El-Latief AMA. Application on fractional generalized thermoelasticity associated with two relaxation times. Mech Adv Mat Struct. 2016;23:689–703.
  • Schoenberg M, Censor D. Two and three dimensions of generalized thermoelastic medium without energy dissipation under the effect of rotation. Quart Appl Math. 1973;31:115–125.
  • Samia MS. Deformation of a rotating two-temperature generalized-magneto thermoelastic medium with internal heat source due to hydrostatic initial stress. Meccanica. 2015;50:2077–2091.
  • Kumar R, Sharma N, Lata P, et al. Reflection of plane waves at micropolar piezo thermoelastic half-space. CMST. 2018;24(1):113–124.
  • Parveen L. Effect of energy dissipation on plane waves in sandwiched layered thermoelastic medium. Steel Composite Struct. 2018;27:439–451.
  • Othman MIA, Song Y. Reflection of plane waves from a thermo-microstretch elastic solid under the effect of rotation. Can J Phys. 2014;92:488–486.
  • Ali H, Jahangir A, Khan A. Reflection of thermo-waves in semiconductor nanostructures nonlocal porous medium. J Cent South Univ. 2020;27:3188–3201.
  • Kumar R, Kaur M, Rajvanshi SC. Wave propagation at interface of heat conducting micropolar solid and fluid media. Appl Math Mech Engl Ed. 2011;32(7):881–902.
  • Othman MIA, Tantawi RS, Eraki EEM. Effect of initial stress on a semiconductor material with temperature dependent properties under DPL model. Microsyst Technol. 2017;23:5587–5598.
  • Sharma A, Sharma JN, Sharma YD. Modelling reflection and transmission of Acoustic waves at a semiconductor: fluid interface. Adv Acoust Vib. 2012;2012:1–10.
  • Abhik S. Non-local memory-dependent heat conduction in a magneto-thermo-elastic problem. Waves Random Complex Media. 2020. DOI:10.1080/17455030.2020.1770369
  • Kumar R, Sharma P. Effect of fractional order on energy ratios at the boundary surface of elastic-piezo thermoelastic media. Coupl Sys Mech. 2017;6(2):157–174.
  • Kumar R, Sharma P. Response of fractional order on energy ratios at the boundary surface of fluid-piezo thermoelastic media. Appl Math Comp. 2019;358:194–203.
  • Sharma S, Sharma K, Bhargava RR. Effect of viscosity on wave propagation in anisotropic thermoelastic with Green-Naghdi theory type-II and type-III. Mat Phys Mech. 2013;6(2):144–158.
  • Sharma S, Sharma K, Bhargava RR. Wave motion and representation of fundamental solution in electro-microstretch viscoelastic solids. Mat Phys Mech. 2013;17(2):93–110.
  • Sudip M, Nihar S, Nantu S. Waves in dual-phase-lag thermoelastic materials with voids based on Eringen’s nonlocal elasticity. J Therm Stresses. 2019;42:1–16.
  • Achenbach JD. Wave propagation in elastic solids. Amsterdam: North Holland; 1973.

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