ProductsAbaqus/StandardAbaqus/ExplicitAbaqus/CAE
TypeModel data
LevelModel
Abaqus/CAEProperty module
Required parameters
-
DEFINITION
-
Set
DEFINITION=FUNG-ANISOTROPIC
to use the generalized Fung anisotropic strain energy potential.
Set
DEFINITION=FUNG-ORTHOTROPIC
to use the generalized Fung orthotropic strain energy potential.
Set
DEFINITION=HOLZAPFEL-GASSER-OGDEN
to use the Holzapfel-Gasser-Ogden strain energy potential.
Set
DEFINITION=HOLZAPFEL-OGDEN
to use the Holzapfel-Ogden strain energy potential.
Set
DEFINITION=KALISKE-SCHMIDT
to use the Kaliske-Schmidt strain energy potential.
Set
DEFINITION=USER
if the strain energy potential and its derivatives are defined in a user subroutine
(user subroutines UANISOHYPER_INV and UANISOHYPER_STRAIN in Abaqus/Standard or VUANISOHYPER_INV and VUANISOHYPER_STRAIN in Abaqus/Explicit).
Required parameters if
DEFINITION=USER
is specified
- FORMULATION
Set FORMULATION=STRAIN to indicate that the anisotropic hyperelastic energy potential
is formulated in terms of the components of the Green strain tensor and is
defined by either
UANISOHYPER_STRAIN in
Abaqus/Standard
or
VUANISOHYPER_STRAIN in
Abaqus/Explicit.
Set FORMULATION=INVARIANT to indicate that the anisotropic hyperelastic energy potential
is formulated in terms of pseudo-invariants and is defined by either
UANISOHYPER_INV in
Abaqus/Standard
or
VUANISOHYPER_INV in
Abaqus/Explicit.
- TYPE
This parameter applies only to
Abaqus/Standard
analyses.
Set TYPE=INCOMPRESSIBLE to indicate that the anisotropic hyperelastic material defined
by
UANISOHYPER_INV or
UANISOHYPER_STRAIN is incompressible.
Set TYPE=COMPRESSIBLE to indicate that the hyperelastic material defined by
UANISOHYPER_INV or
UANISOHYPER_STRAIN is compressible.
Optional parameters
- DEPENDENCIES
Set this parameter equal to the number of field variable dependencies
included in the definition of the anisotropic hyperelastic material properties.
If this parameter is omitted, it is assumed that the material properties are
constant or depend only on temperature. See
Specifying Field Variable Dependence
for more information.
-
LINEARIZATION STRETCH
-
This parameter applies only if
DEFINITION=HOLZAPFEL-OGDEN.
Set LINEARIZATION STRETCH=
to indicate that the second and third exponential terms in the
Holzapfel-Ogden strain energy potential are linearized/approximated by polynomial
functions when fiber stretches reach
and beyond.
is required.
If this parameter is omitted, the exponential terms in the strain energy potential
are not linearized.
- LOCAL DIRECTIONS
This parameter can be used only in combination with invariant-based strain energy potentials,
such as
DEFINITION=HOLZAPFEL-GASSER-OGDEN;
DEFINITION=HOLZAPFEL-OGDEN;
DEFINITION=KALISKE-SCHMIDT;
and
DEFINITION=USER,
FORMULATION=INVARIANT.
Set this parameter equal to the number of preferred local directions (or fiber
directions) in the material. The default is
LOCAL DIRECTIONS=0.
When LOCAL DIRECTIONS=N,
the definitions of the N local direction vectors in the reference
configuration are specified using the ORIENTATION,
LOCAL DIRECTIONS=M
option, with M ≥ N. If
M > N, the first N
directions are used.
If the Holzapfel-Gasser-Ogden, Holzapfel-Ogden, or Kaliske-Schmidt strain energy potential is
used, you must specify at least one local direction.
- MODULI
This parameter is applicable only when the
ANISOTROPIC HYPERELASTIC option is used in conjunction with the
VISCOELASTIC option.
Set MODULI=INSTANTANEOUS to indicate that the anisotropic hyperelastic material
constants define the instantaneous behavior. This parameter value is not
available for frequency domain viscoelasticity in an
Abaqus/Standard
analysis. This is the only option available if the anisotropic hyperelastic
potential is defined in a user subroutine.
Set MODULI=LONG TERM to indicate that the hyperelastic material constants define
the long-term behavior. This option is not available when a user subroutine is
used to define the anisotropic hyperelastic potential. It is the default for
all other anisotropic hyperelastic models.
- PROPERTIES
This parameter applies only if
DEFINITION=USER
is specified.
Set this parameter equal to the number of property values needed as data in user
subroutines UANISOHYPER_INV and UANISOHYPER_STRAIN in Abaqus/Standard or VUANISOHYPER_INV and VUANISOHYPER_STRAIN in Abaqus/Explicit. The default value is 0.
Data lines to define the material constants for the
FUNG-ANISOTROPIC model
- First
line
.
.
.
.
.
.
.
.
- Second line
.
.
.
.
.
.
.
.
- Third line
.
.
.
.
.
.
(Units of FL−2.)
.
(Units of F−1L2.)
Temperature.
- Subsequent lines (only needed if the DEPENDENCIES parameter has a value greater than zero)
First field variable.
Etc., up to eight field variables per line.
Repeat this set of data lines
as often as necessary to define the material constants as a function of
temperature and other predefined field
variables.
Data lines to define the material constants for the
FUNG-ORTHOTROPIC model
- First
line
.
.
.
.
.
.
.
.
- Second line
.
.
(Units of FL−2.)
.
(Units of F−1L2.)
Temperature.
First field variable.
Etc., up to four field variables per line.
- Subsequent lines (only needed if the DEPENDENCIES parameter has a value greater than four)
Fifth field variable.
Etc., up to eight field variables per line.
Repeat this set of data lines
as often as necessary to define the material constants as a function of
temperature and other predefined field
variables.
Data lines to define the material constants for the
HOLZAPFEL-GASSER-OGDEN
model
- First
line
.
(Units of FL−2.)
.
(Units of F−1L2.)
.
(Units of FL−2.)
.
Fiber dispersion parameter
().
Temperature.
First field variable.
Second field variable.
- Subsequent lines (only needed if the DEPENDENCIES parameter has a value greater than two)
Third field variable.
Etc., up to eight field variables per line.
Repeat this set of data lines
as often as necessary to define the material constants as a function of
temperature and other predefined field
variables.
Data lines to define the material constants for the
HOLZAPFEL-OGDEN model
- First line
-
. (Units of FL−2.)
.
. (Units of FL−2.)
.
. (Units of FL−2.)
.
. (Units of FL−2.)
.
- Second line
-
. (Units of F−1L2.)
Temperature.
First field variable.
Etc., up to six field variables.
- Subsequent lines (only needed if the
DEPENDENCIES parameter has a value
greater than six)
-
Seventh field variable.
Etc., up to eight field variables per line.
Repeat this set of data lines as often as necessary to define the
material constants as a function of temperature and other predefined field
variables.
Data lines to define the material constants for the
KALISKE-SCHMIDT model
- First line
-
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
- Second line
-
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
- Third line
-
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
- Fourth line
-
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of FL−2.)
. (Units of F−1L2.)
- Fifth line (leave blank if no temperature or field variables are
specified)
-
Temperature.
First field variable.
Etc., up to seven field variables per line.
Repeat this set of data lines as often as necessary to define the
material constants as a function of temperature and other predefined field
variables.
Data lines to define the material properties for the
USER anisotropic hyperelasticity
model
- No data lines are needed if the PROPERTIES parameter is omitted or set to 0. Otherwise, first
line
Give the material properties, eight per line. If this option is used in
conjunction with the
VISCOELASTIC option, the material properties must define the
instantaneous behavior. If this option is used in conjunction with the
MULLINS EFFECT option, the material properties must define the primary
response.
Repeat this data line as often as necessary to define the
material properties.