## What is/are Isotropic Thermoelastic?

Isotropic Thermoelastic - Similar behavior of dielectric properties was detected earlier in non-polar phase of a number of ferroelectrics after a sharp cooling below the Curie point, which created anisotropic thermoelastic stresses.^{[1]}In the present paper, the problem of finite dimensional rectangular parallelepiped in isotropic thermoelastic medium with convective type heating is considered.

^{[2]}The objective of this paper is to study the deformation in a homogeneous isotropic thermoelastic solid using modified couple stress theory subjected to ramp-type thermal source with two temperature.

^{[3]}We investigate an isotropic thermoelastic system with dual-phase-lag heat conduction.

^{[4]}In this study, the method of fundamental solutions (MFS), which is a boundary-type meshfree method, is applied for solving two-dimensional stationary anisotropic thermoelastic problems.

^{[5]}In this study, a nanoscale beam of transversely isotropic thermoelastic (TIT) medium with two temperature and with Green–Naghdi (GN) III theory of thermoelasticity for free vibrations with simply supported boundaries have been examined.

^{[6]}Propagation of Rayleigh waves is considered in an isotropic thermoelastic semi-infinite medium with isothermal or insulated boundary.

^{[7]}Any study on reflection in anisotropic thermoelastic media, as available in literature, is either incorrect or incomplete.

^{[8]}More precisely, the mechanical behavior of two linear isotropic thermoelastic solids, bonded together by a thin layer, constituted of a linear isotropic thermoelastic material, is studied by means of an asymptotic analysis.

^{[9]}Effective elastic and thermal properties for isotropic or transversely isotropic thermoelastic fibrous composite materials are obtained.

^{[10]}The present paper deals with forced vibrations of a homogeneous, isotropic thermoelastic double porous microbeam subjected to moving load, in context of Lord-Shulman theory of thermoelasticity with one relaxation time.

^{[11]}Two-dimensional Green’s function, for a line heat source acting on the surface of a coated isotropic thermoelastic material, is investigated in this paper to improve the understanding of interface mechanisms of coating/substrate system.

^{[12]}ABSTRACT The present work deals with vibration phenomenon of a homogeneous, isotropic thermoelastic double porous microbeam induced by laser pulse heating, in context of Lord–Shulman theory of thermoelasticity with one relaxation time.

^{[13]}An analytical expressions for the thermoelastic damping (TED) and frequency shift of homogenous, transversely isotropic thermoelastic micro-scale clamped-free beam with linearly varying thickness, based on Euler–Bernoulli theory, have been derived.

^{[14]}The present article deals with the thermal shock response in an isotropic thermoelastic medium with a moving heat source.

^{[15]}A presentation of the general solution of the equations of dynamics of a transversely isotropic thermoelastic medium is obtained in the case where the Carrier–Gassmann condition is satisfied with due allowance for the additional expression relating the temperature stress coefficients to the elasticity moduli.

^{[16]}The proposed ASM is based on the analogy between these EDD boundary equations for 3D planar cracks problems of 2D hexagonal QCs and those in isotropic thermoelastic materials.

^{[17]}The present research deals with the deformation in transversely isotropic thermoelastic (TIT) thin circular plate.

^{[18]}The present investigation is concerned with vibration phenomenon of a homogeneous, isotropic thermoelastic microbeam with double porosity (TDP) structure induced by pulsed laser heating, in the context of Lord– Shulman theory of thermoelasticity with one relaxation time.

^{[19]}Effects of fractional and two-temperature parameters on the distribution of stresses of an unbounded isotropic thermoelastic medium with spherical cavity are studied in the context of the theory of two-temperature generalized thermoelasticity based on the Green-Naghdi model III using fractional order heat conduction equation.

^{[20]}The presented results can be applied to design different fibre-reinforced isotropic thermoelastic elements subjected to the thermal load in order to meet special technical requirements.

^{[21]}(2018) investigated the anisotropic thermoelastic properties of single-crystal Fe7C3 at high-pressure and high-temperature conditions by synchrotron X-ray diffraction.

^{[22]}The governing equations for a homogeneous and isotropic thermoelastic medium are formulated in the context of coupled thermoelasticity, Lord and Shulman theory of generalized thermoelasticity with one relaxation time, Green and Lindsay theory of generalized thermoelasticity with two relaxation times, Green and Nagdhi theory of thermoelasticity without energy dissipation and Chandrasekharaiah and Tzou theory of thermoelasticity.

^{[23]}This article deals with the study of propagation of plane waves in an isotropic thermoelastic medium for porous materials with the linear theory of micropolar thermoelasticity.

^{[24]}The present analysis is aimed to model and study the characteristics of various reflected waves in a homogeneous and isotropic thermoelastic diffusive half-space with microtemperatures.

^{[25]}The present study is concerned with the thermoelastic interactions in a two dimensional axisymmetric problem in transversely isotropic thermoelastic solid using new modified couple stress theory without energy dissipation and with two temperatures.

^{[26]}The paper describes the homogenization procedure for a two-phase mixture composite that consists of two isotropic thermoelastic materials.

^{[27]}

## one relaxation time

The present paper deals with forced vibrations of a homogeneous, isotropic thermoelastic double porous microbeam subjected to moving load, in context of Lord-Shulman theory of thermoelasticity with one relaxation time.^{[1]}ABSTRACT The present work deals with vibration phenomenon of a homogeneous, isotropic thermoelastic double porous microbeam induced by laser pulse heating, in context of Lord–Shulman theory of thermoelasticity with one relaxation time.

^{[2]}The present investigation is concerned with vibration phenomenon of a homogeneous, isotropic thermoelastic microbeam with double porosity (TDP) structure induced by pulsed laser heating, in the context of Lord– Shulman theory of thermoelasticity with one relaxation time.

^{[3]}The governing equations for a homogeneous and isotropic thermoelastic medium are formulated in the context of coupled thermoelasticity, Lord and Shulman theory of generalized thermoelasticity with one relaxation time, Green and Lindsay theory of generalized thermoelasticity with two relaxation times, Green and Nagdhi theory of thermoelasticity without energy dissipation and Chandrasekharaiah and Tzou theory of thermoelasticity.

^{[4]}

## Transversely Isotropic Thermoelastic

In this study, a nanoscale beam of transversely isotropic thermoelastic (TIT) medium with two temperature and with Green–Naghdi (GN) III theory of thermoelasticity for free vibrations with simply supported boundaries have been examined.^{[1]}Effective elastic and thermal properties for isotropic or transversely isotropic thermoelastic fibrous composite materials are obtained.

^{[2]}An analytical expressions for the thermoelastic damping (TED) and frequency shift of homogenous, transversely isotropic thermoelastic micro-scale clamped-free beam with linearly varying thickness, based on Euler–Bernoulli theory, have been derived.

^{[3]}A presentation of the general solution of the equations of dynamics of a transversely isotropic thermoelastic medium is obtained in the case where the Carrier–Gassmann condition is satisfied with due allowance for the additional expression relating the temperature stress coefficients to the elasticity moduli.

^{[4]}The present research deals with the deformation in transversely isotropic thermoelastic (TIT) thin circular plate.

^{[5]}The present study is concerned with the thermoelastic interactions in a two dimensional axisymmetric problem in transversely isotropic thermoelastic solid using new modified couple stress theory without energy dissipation and with two temperatures.

^{[6]}

## isotropic thermoelastic medium

In the present paper, the problem of finite dimensional rectangular parallelepiped in isotropic thermoelastic medium with convective type heating is considered.^{[1]}Any study on reflection in anisotropic thermoelastic media, as available in literature, is either incorrect or incomplete.

^{[2]}The present article deals with the thermal shock response in an isotropic thermoelastic medium with a moving heat source.

^{[3]}A presentation of the general solution of the equations of dynamics of a transversely isotropic thermoelastic medium is obtained in the case where the Carrier–Gassmann condition is satisfied with due allowance for the additional expression relating the temperature stress coefficients to the elasticity moduli.

^{[4]}Effects of fractional and two-temperature parameters on the distribution of stresses of an unbounded isotropic thermoelastic medium with spherical cavity are studied in the context of the theory of two-temperature generalized thermoelasticity based on the Green-Naghdi model III using fractional order heat conduction equation.

^{[5]}The governing equations for a homogeneous and isotropic thermoelastic medium are formulated in the context of coupled thermoelasticity, Lord and Shulman theory of generalized thermoelasticity with one relaxation time, Green and Lindsay theory of generalized thermoelasticity with two relaxation times, Green and Nagdhi theory of thermoelasticity without energy dissipation and Chandrasekharaiah and Tzou theory of thermoelasticity.

^{[6]}This article deals with the study of propagation of plane waves in an isotropic thermoelastic medium for porous materials with the linear theory of micropolar thermoelasticity.

^{[7]}

## isotropic thermoelastic material

Two-dimensional Green’s function, for a line heat source acting on the surface of a coated isotropic thermoelastic material, is investigated in this paper to improve the understanding of interface mechanisms of coating/substrate system.^{[1]}The proposed ASM is based on the analogy between these EDD boundary equations for 3D planar cracks problems of 2D hexagonal QCs and those in isotropic thermoelastic materials.

^{[2]}The paper describes the homogenization procedure for a two-phase mixture composite that consists of two isotropic thermoelastic materials.

^{[3]}

## isotropic thermoelastic solid

The objective of this paper is to study the deformation in a homogeneous isotropic thermoelastic solid using modified couple stress theory subjected to ramp-type thermal source with two temperature.^{[1]}More precisely, the mechanical behavior of two linear isotropic thermoelastic solids, bonded together by a thin layer, constituted of a linear isotropic thermoelastic material, is studied by means of an asymptotic analysis.

^{[2]}The present study is concerned with the thermoelastic interactions in a two dimensional axisymmetric problem in transversely isotropic thermoelastic solid using new modified couple stress theory without energy dissipation and with two temperatures.

^{[3]}