Rayleigh waves in isotropic microstretch thermoelastic diffusion solid half space

This paper is devoted to the study of propagation of Rayleigh waves in a homogeneous isotropic microstretch generalized thermoelastic diffusion solid half-space. Secular equations in mathematical conditions for Rayleigh wave propagation are derived for stress free, insulated/impermeable and isotherm...

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Main Authors: Rajneesh Kumar, Sanjeev Ahuja, S.K. Garg
Format: Article
Language:English
Published: Marcílio Alves
Series:Latin American Journal of Solids and Structures
Subjects:
Online Access:http://www.scielo.br/scielo.php?script=sci_arttext&pid=S1679-78252014000200009&lng=en&tlng=en
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spelling doaj-8934ca252fa24ad687481abb49847ad12020-11-24T21:34:07ZengMarcílio AlvesLatin American Journal of Solids and Structures1679-782511229931910.1590/S1679-78252014000200009S1679-78252014000200009Rayleigh waves in isotropic microstretch thermoelastic diffusion solid half spaceRajneesh Kumar0Sanjeev Ahuja1S.K. Garg2Kurukshetra UniversityKurukshetra UniversityDeenbandhu Chhotu Ram University of Science and TechnologyThis paper is devoted to the study of propagation of Rayleigh waves in a homogeneous isotropic microstretch generalized thermoelastic diffusion solid half-space. Secular equations in mathematical conditions for Rayleigh wave propagation are derived for stress free, insulated/impermeable and isothermal/isoconcentrated boundaries. The phase velocity, attenuation coefficient, the components of normal stress, tangential stress, tangential couple stress, microstress, temperature change and mass concentration are computed numerically. The path of surface particles is also obtained for the propagation of Rayleigh waves. The computationally stimulated results for the resulting quantities are represented to show the effect of thermally insulated, impermeable boundaries and isothermal, isoconcentrated boundaries alongwith the relaxation times. Some particular cases have also been deduced from the present investigation.http://www.scielo.br/scielo.php?script=sci_arttext&pid=S1679-78252014000200009&lng=en&tlng=enRayleigh wavesFrequency equationPhase velocityAttenuation coefficientMicrostretch
collection DOAJ
language English
format Article
sources DOAJ
author Rajneesh Kumar
Sanjeev Ahuja
S.K. Garg
spellingShingle Rajneesh Kumar
Sanjeev Ahuja
S.K. Garg
Rayleigh waves in isotropic microstretch thermoelastic diffusion solid half space
Latin American Journal of Solids and Structures
Rayleigh waves
Frequency equation
Phase velocity
Attenuation coefficient
Microstretch
author_facet Rajneesh Kumar
Sanjeev Ahuja
S.K. Garg
author_sort Rajneesh Kumar
title Rayleigh waves in isotropic microstretch thermoelastic diffusion solid half space
title_short Rayleigh waves in isotropic microstretch thermoelastic diffusion solid half space
title_full Rayleigh waves in isotropic microstretch thermoelastic diffusion solid half space
title_fullStr Rayleigh waves in isotropic microstretch thermoelastic diffusion solid half space
title_full_unstemmed Rayleigh waves in isotropic microstretch thermoelastic diffusion solid half space
title_sort rayleigh waves in isotropic microstretch thermoelastic diffusion solid half space
publisher Marcílio Alves
series Latin American Journal of Solids and Structures
issn 1679-7825
description This paper is devoted to the study of propagation of Rayleigh waves in a homogeneous isotropic microstretch generalized thermoelastic diffusion solid half-space. Secular equations in mathematical conditions for Rayleigh wave propagation are derived for stress free, insulated/impermeable and isothermal/isoconcentrated boundaries. The phase velocity, attenuation coefficient, the components of normal stress, tangential stress, tangential couple stress, microstress, temperature change and mass concentration are computed numerically. The path of surface particles is also obtained for the propagation of Rayleigh waves. The computationally stimulated results for the resulting quantities are represented to show the effect of thermally insulated, impermeable boundaries and isothermal, isoconcentrated boundaries alongwith the relaxation times. Some particular cases have also been deduced from the present investigation.
topic Rayleigh waves
Frequency equation
Phase velocity
Attenuation coefficient
Microstretch
url http://www.scielo.br/scielo.php?script=sci_arttext&pid=S1679-78252014000200009&lng=en&tlng=en
work_keys_str_mv AT rajneeshkumar rayleighwavesinisotropicmicrostretchthermoelasticdiffusionsolidhalfspace
AT sanjeevahuja rayleighwavesinisotropicmicrostretchthermoelasticdiffusionsolidhalfspace
AT skgarg rayleighwavesinisotropicmicrostretchthermoelasticdiffusionsolidhalfspace
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