To model nonlinear viscous dissipative motions in solids, acoustical physicists usually add terms the material time derivative of the Lagrangian strain tensor E, to the elastic stress tensor; derived from the expansion to the third (sometimes fourth) order of the strain energy density . Here it is shown that this practice, which has been widely used in the past three decades or so, is physically wrong for at least two reasons and that it should be corrected.peer-reviewe
We study shear waves propagating in a special viscoelastic model proposed first by Fosdick and Yu in...
In continuum models for non-perfect fluids, viscoelastic stresses have often been introduced as extr...
A non-linear rate-type constitutive equation, established by Rajagopal, provides a generalization of...
In order to model nonlinear viscous dissipative motions in solids, acoustical physicists usually add...
Nonlinear viscoelastic problems are in general not analytically solvable. However, it is shown here ...
Abstract - The description of wave propagation by a viscoelastic behaviour allows for the introducti...
Wave motion lies at the heart of many disciplines in the physical sciences and engineering. For exam...
We analyse response of a system, whose dynamic is governed by non- linear differential equations. In...
The paper studies the interaction of a longitudinal wave with transverse waves in general isotropic ...
We study shear waves propagating in a special viscoelastic model proposed first by Fosdick and Yu i...
In this paper we consider the propagation of linear transverse acoustic waves in isotropic media in ...
The present paper analyses models describing wave absorbing materials from a thermodynamic point of ...
We develop a conceptual/quantitative framework whereby measurements of Earth's viscoelasticity may b...
Inviscid hydrodynamics mediates forces through pressure and other, typically irrotational, external ...
This article studies previous results on nonlinear dissipative waves in Jeffrey media (viscoanelast...
We study shear waves propagating in a special viscoelastic model proposed first by Fosdick and Yu in...
In continuum models for non-perfect fluids, viscoelastic stresses have often been introduced as extr...
A non-linear rate-type constitutive equation, established by Rajagopal, provides a generalization of...
In order to model nonlinear viscous dissipative motions in solids, acoustical physicists usually add...
Nonlinear viscoelastic problems are in general not analytically solvable. However, it is shown here ...
Abstract - The description of wave propagation by a viscoelastic behaviour allows for the introducti...
Wave motion lies at the heart of many disciplines in the physical sciences and engineering. For exam...
We analyse response of a system, whose dynamic is governed by non- linear differential equations. In...
The paper studies the interaction of a longitudinal wave with transverse waves in general isotropic ...
We study shear waves propagating in a special viscoelastic model proposed first by Fosdick and Yu i...
In this paper we consider the propagation of linear transverse acoustic waves in isotropic media in ...
The present paper analyses models describing wave absorbing materials from a thermodynamic point of ...
We develop a conceptual/quantitative framework whereby measurements of Earth's viscoelasticity may b...
Inviscid hydrodynamics mediates forces through pressure and other, typically irrotational, external ...
This article studies previous results on nonlinear dissipative waves in Jeffrey media (viscoanelast...
We study shear waves propagating in a special viscoelastic model proposed first by Fosdick and Yu in...
In continuum models for non-perfect fluids, viscoelastic stresses have often been introduced as extr...
A non-linear rate-type constitutive equation, established by Rajagopal, provides a generalization of...