A general constitutive equation of the stress tensor for non-Newtonian fluids is presented, which contains many well-known constitutive models, e.g., Oldroyd-B, Maxwell-A, Maxwell-B, Johnson-Segalman and Bingham models. We examine this constitutive equation with reference to a simple plane fluctuating flow of an incompressible fluid through a horizontal channel bounded by two infinite parallel plates under the exertion of a periodic longitudinal pressure gradient. Numerical solutions are obtained and discussed, especially in connection with viscous, elastic and plastic behaviors of such non-Newtonian fluids
The modelling of non-isothermal flow of viscoelastic materials using differential constitutive equat...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
The dissertation is concerned with the stability of channel flows of viscoelastic fluids. The conten...
A general constitutive equation of the stress tensor for non-Newtonian fluids is presented, which co...
In the present study, an evolution equation for the Cauchy stress tensor is proposed to take elastic...
The article formulates a generalized model of an elastic-viscous fluid, in particular, from this mod...
Non-equilibrium molecular dynamics simulations of an atomic fluid under shear flow, planar elongatio...
summary:We consider the flow of a class of incompressible fluids which are constitutively defined by...
International audienceFrom a thermodynamic theory, a new model for elastoviscoplastic fluid flow is ...
We consider constitutive models of viscoelastic behaviour which predict a shear stress which is a no...
We present a model for a continuum in which the strain rate depends linearly on the stress, as long ...
The Poiseuille flow of a generalized Maxwell fluid is discussed. The velocity field and shear stress...
This thesis concerns with the results regarding the flow behavior of some non- Newtonian fluids unde...
We numerically solve the time-dependent planar Poiseuille flow of a Johnson–Segalman fluid with adde...
This work presents new results regarding the behavior of some non-Newtonian fluids into different ci...
The modelling of non-isothermal flow of viscoelastic materials using differential constitutive equat...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
The dissertation is concerned with the stability of channel flows of viscoelastic fluids. The conten...
A general constitutive equation of the stress tensor for non-Newtonian fluids is presented, which co...
In the present study, an evolution equation for the Cauchy stress tensor is proposed to take elastic...
The article formulates a generalized model of an elastic-viscous fluid, in particular, from this mod...
Non-equilibrium molecular dynamics simulations of an atomic fluid under shear flow, planar elongatio...
summary:We consider the flow of a class of incompressible fluids which are constitutively defined by...
International audienceFrom a thermodynamic theory, a new model for elastoviscoplastic fluid flow is ...
We consider constitutive models of viscoelastic behaviour which predict a shear stress which is a no...
We present a model for a continuum in which the strain rate depends linearly on the stress, as long ...
The Poiseuille flow of a generalized Maxwell fluid is discussed. The velocity field and shear stress...
This thesis concerns with the results regarding the flow behavior of some non- Newtonian fluids unde...
We numerically solve the time-dependent planar Poiseuille flow of a Johnson–Segalman fluid with adde...
This work presents new results regarding the behavior of some non-Newtonian fluids into different ci...
The modelling of non-isothermal flow of viscoelastic materials using differential constitutive equat...
For general applicability in arbitrary geometries, viscoelastic fluid modelsmust have regular viscom...
The dissertation is concerned with the stability of channel flows of viscoelastic fluids. The conten...