|
Physical Properties
| *Density, f(T,F,C,U) | | Coefficient of Thermal Expansion,
f(T,F,U)
(★) | | Orthotropic Secant Coefficient of Thermal Expansion, f(T, F,
C, U) | | Isotropic Secant Coefficient of Thermal Expansion, f(T, F,
C, U) | | Isotropic Instantaneous Coefficient of Thermal Expansion, f(T) | | Orthotropic Instantaneous Coefficient of Thermal Expansion, f(T) | | Melting
Temperature |
Stress-Strain Relationships
Damping
Hyperelasticity
|
Mooney-Rivlin (2, 3, 5, and 9 Parameter) f(T,F,U)
(
★) | |
Neo-Hookean f(T,F,U)
(★) | | Polynomial (1st, 2nd, 3rd, and Nth
Order), f(T) (★) | | Yeoh (1st, 2nd, 3rd, and Nth
Order), f(T,F,U) (★) | | Ogden (1st, 2nd, 3rd, and Nth
Order), f(T,F,U) (★) | |
Arruda-Boyce, f(T,F,U)
(★) | |
Gent, f(T,F,U)
(★) | |
Blatz-Ko f(T,F,U)
(
★) | |
Response Function
(★) | | Ogden Foam (1st, 2nd, 3rd, and Nth
Order), f(T,F,U) (★) | |
Extended Tube, f(T,F,U)
(
★) | |
Mullins Effect, f(T,F,U)
(
★) |
General Isotropic Hardening
General Kinematic Hardening
Rate-Dependent Plasticity
Rate-Independent Plasticity
Fatigue
| Strain-Life Parameters | | S-N Curve | | Linear S-N Curve | | Bilinear S-N Curve |
Viscoelasticity
Stress
Tool
| Tensile Yield Strength | | Compressive Yield Strength | | Tensile Ultimate Strength | | Compressive Ultimate Strength |
Implicit Creep Equations
| Strain Hardening, f(T) | | Time Hardening, f(T) | | Generalized Exponential, f(T) | | Generalized Graham, f(T) | | Generalized Blackburn, f(T) | | Modified Time Hardening, f(T) | | Modified Strain Hardening, f(T) | | Generalized Garofalo, f(T) | | Exponential form, f(T) | | Norton, f(T) | | Combined Time Hardening, f(T) | | Rational polynomial, f(T) | | Generalized Time Hardening, f(T) |
Material Strength Limits
|
Orthotropic Stress Limits, f(TF,U) | |
Orthotropic Strain Limits, f(T,F,U) | |
Tsai-Wu Constants, f(T) | |
Puck Constants, f(T,F,U) | |
LaRc03/04 Constants, f(T) |
Note: Material strength limits can be saved into a material library and they will be
written to the Mechanical APDL solver. However, these items cannot be post-processed in
Mechanical.
Shape Memory Alloy (SMA)
Geomechanical
Material Damage
Cohesive Zone
Fracture
Criteria
Crack
Growth Laws
The following material models provide the necessary crack growth
laws for fatigue crack growth analyses performed using the SMART Method for Crack-Growth Simulation.
Only one material model can be specified for fatigue crack growth in a model.
(★) Refers to the corresponding Engineering Data Help page.
|
