AbstractIn the work, a two-dimensional problem of a porous material is considered within the context of the fractional order generalized thermoelasticity theory with one relaxation time. The medium is assumed initially quiescent for a thermoelastic half space whose surface is traction free and has a constant heat flux. The normal mode analysis and eigenvalue approach techniques are used to solve the resulting non-dimensional coupled equations. The effect of the fractional order of the temperature, displacement components, the stress components, changes in volume fraction field and temperature distribution have been depicted graphically
The dynamic response of a one-dimensional problem for a thermoelastic rod with finite length is inve...
This article constructs a mathematical model based on fractional-order deformations for a one-dimens...
This work aims to contribute to the verification of the well-posedness question, as for the uniquene...
In this paper, we consider a one dimensional problem on a fractional order generalized thermoelastic...
Abstract The thermo-hydro-mechanical problems associated with a poroelastic half-space soil medium w...
In this work, a new model for porothermoelastic waves under a fractional time derivative and two tim...
The behaviour of a homogeneous and isotropic thermoelastic semi-infinite material is investigated ba...
In this work, we apply the fractional order theory of thermoelasticity to a one-dimensional problem ...
The theory of generalized thermoelasticity with fractional order strain is employed to study the pro...
The research article is the analysis of wave propagation in an initially stressed micropolar fractio...
In this work, a mathematical model of generalized porothermoelasticity with one relaxation time for ...
In this work, a mathematical model of generalized porothermoelasticity with one relaxation time for ...
The aim of this paper is to study magneto-thermoelastic interactions in an initially stressed isotro...
One-dimensional problem of a fractional order two-temperature generalized thermo-piezoelasticit
We introduce a time memory formalism in the flux-pressure constitutive relation, ruling the fluid di...
The dynamic response of a one-dimensional problem for a thermoelastic rod with finite length is inve...
This article constructs a mathematical model based on fractional-order deformations for a one-dimens...
This work aims to contribute to the verification of the well-posedness question, as for the uniquene...
In this paper, we consider a one dimensional problem on a fractional order generalized thermoelastic...
Abstract The thermo-hydro-mechanical problems associated with a poroelastic half-space soil medium w...
In this work, a new model for porothermoelastic waves under a fractional time derivative and two tim...
The behaviour of a homogeneous and isotropic thermoelastic semi-infinite material is investigated ba...
In this work, we apply the fractional order theory of thermoelasticity to a one-dimensional problem ...
The theory of generalized thermoelasticity with fractional order strain is employed to study the pro...
The research article is the analysis of wave propagation in an initially stressed micropolar fractio...
In this work, a mathematical model of generalized porothermoelasticity with one relaxation time for ...
In this work, a mathematical model of generalized porothermoelasticity with one relaxation time for ...
The aim of this paper is to study magneto-thermoelastic interactions in an initially stressed isotro...
One-dimensional problem of a fractional order two-temperature generalized thermo-piezoelasticit
We introduce a time memory formalism in the flux-pressure constitutive relation, ruling the fluid di...
The dynamic response of a one-dimensional problem for a thermoelastic rod with finite length is inve...
This article constructs a mathematical model based on fractional-order deformations for a one-dimens...
This work aims to contribute to the verification of the well-posedness question, as for the uniquene...