Integral viscoelastic models
DESCRIPTION
The default selection is specified in the header.
NOTES
-1Upper level menu 1' Switch to Generalized Newtonian Flow Select this option to solve a generalized Newtonian flow problem with a shear-thinning behaviour which is identical to that of the integral model being defined.
Not available for shell models.1" Switch to Viscoelastic Model Contrary of option 1'.
By default, an integral viscoelastic flow problem is solved.
Not available for shell models.2' Switch to Doi-Edwards model This option should be selected for a Doi-Edwards model.
Not available for shell models.2" Switch to KBKZ model This option should be selected for a KBKZ model.
The KBKZ model is the default selection.
The KBKZ model is mandatory for shell models.3 Modify the spectrum Select this option to enter the spectrum of relaxation times by means of pairs of points <relaxation force-time> or <viscosity-time>
See "Modification of the spectrum" for more details.4 Modify the damping function This option is valid for the KBKZ model only.
The default is : Logde-Maxwell (no damping function).
See "Damping function" for more details.
Not available for shell models.5 Ratio of the diff.of Norm. stresses (N2/N1) This option is valid for the KBKZ model only and allows the user to set the ratio of the normal stresses differences.
A constant viscosity Newtonian counterpart can be added to the viscoelastic stresses.
Not available for shell models.6 Modification of the additional viscosity A constant viscosity Newtonian counterpart can be added to the viscoelastic stresses 7 Management of the evolutive viscosity The evolutive viscosity is a parameter which affects the iterative technique.
This option allows the user to enter a sub-menu dedicated to the evolution of the evolutive viscosity.
See "Evolutive viscosity" for more details.
Not available for shell models.8 Numerical integration Selecting this option allows the user to specify some requirements about the tracking of the viscoelastic stresses.
See "Integration parameters" for more details.
Not available for shell models.9 Temperature dependence For non-isothermal flow problems of integral fluids, a temperature dependence can be defined for the relaxation spectrum.
In the particular case of an inelastic fluid (see option 1), this temperature dependence applies on the shear viscosity.
The following models are available :Not available for shell models.
- no temperature dependence
- Arrhenius approximate law
- Arrhenius law
- WLF dependence
The flow rate or the
relaxation time can be incremented by means of an evolutionary task. However,
the method of going from a
Newtonian to an integral
viscoelastic flow problem by means of an evolutive viscosity works better.