- ANGLE SUBDIVISIONS
-
This parameter is meaningful only when a second-order orientation tensor is
used to specify the orientation of the inclusions in the aggregate.
Set this parameter equal to the number of angle increments used for the
discretization of the orientation space.
- FORMULATION
-
Set FORMULATION=MT (default) to use the Mori-Tanaka model as the homogenization
method.
Set FORMULATION=VOIGT to use the Voigt model as the homogenization method.
Set FORMULATION=REUSS to use the Reuss model as the homogenization method.
Set FORMULATION=INVERSED MT to use the inversed Mori-Tanaka model as the homogenization
method.
Set FORMULATION=BALANCED to use the interpolative double inclusion model as the
homogenization method.
This parameter is ignored if the
CONCENTRATION TENSOR option is used in the same material definition.
- ISOTROPIZATION
-
Set ISOTROPIZATION=ALLISO (default) to use the isotropic projection of the stiffness to
compute the entire concentration tensor.
Set ISOTROPIZATION=E-ISO to use the isotropic projection of the matrix stiffness to
compute only the Eshelby tensor part of the concentration tensor.
Set ISOTROPIZATION=P-ISO to use the isotropic projection of the matrix stiffness to
compute only the Hill's tensor part of the concentration tensor.
- UNIFORM MATRIX STRAIN
-
This parameter is meaningful only for multi-phase composites with multiple
inclusions or void constituents. See
Multi-step homogenization.
Set UNIFORM MATRIX STRAIN=NO (default) to indicate that Voigt homogenization is performed
between pseudo-grains in the second homogenization step.
Set UNIFORM MATRIX STRAIN=YES to indicate that a direct Mori-Tanaka homogenization is used
for the composite. This approach assumes that the average strain in the matrix
is uniform across all pseudo-grains.