Open Access Open Access  Restricted Access Subscription Access
Open Access Open Access Open Access  Restricted Access Restricted Access Subscription Access

Propagation of Surface Waves in an Anisotropic Two-Temperature Generalized Thermoelastic Medium


Affiliations
1 Department of Mathematics, Post Graduate Government College, Sector 11, Chandigarh, 160011, India
2 Department of Mathematics, Faculty of Applied Sciences, Shanti Niketan College of Engg., Ladwa, Hisar, 125 001, India
     

   Subscribe/Renew Journal


In the present paper, the surface wave propagation in an anisotropic two-temperature generalized thermoelasticity is studied. The governing equations are solved to obtain the general solution in x-z plane. The required boundary conditions at an interface between two dissimilar half spaces are satisfied by the appropriate particular solutions to obtain the frequency equation of the surface wave in the medium. Some special cases are also discussed.

Keywords

Surface Waves, Two-Temperature, Thermoelasticity, Anisotropy, Frequency Equation.
Subscription Login to verify subscription
User
Notifications
Font Size


Abstract Views: 253

PDF Views: 1




  • Propagation of Surface Waves in an Anisotropic Two-Temperature Generalized Thermoelastic Medium

Abstract Views: 253  |  PDF Views: 1

Authors

Baljeet Singh
Department of Mathematics, Post Graduate Government College, Sector 11, Chandigarh, 160011, India
Renu Sheoran
Department of Mathematics, Faculty of Applied Sciences, Shanti Niketan College of Engg., Ladwa, Hisar, 125 001, India

Abstract


In the present paper, the surface wave propagation in an anisotropic two-temperature generalized thermoelasticity is studied. The governing equations are solved to obtain the general solution in x-z plane. The required boundary conditions at an interface between two dissimilar half spaces are satisfied by the appropriate particular solutions to obtain the frequency equation of the surface wave in the medium. Some special cases are also discussed.

Keywords


Surface Waves, Two-Temperature, Thermoelasticity, Anisotropy, Frequency Equation.