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Nonlinear Elasto-Plastic Material Properties
Nonlinear material properties in LUSAS Modeller can be assembled by an
appropriate combination of the elastic, plastic, creep, damage, etc. datasets. Details of
the elasto-plastic material models available in LUSAS are presented in the following
table.
Material Type |
Model Name |
Stress Potential Type |
Yield Criteria |
Model Number |
Hardening Type |
Stress Return Method |
Different Tensile & Compressive Yield
Stress? |
Flow Rule |
Isotropic |
Stress Resultant |
- |
von Mises (plastic moment) |
29 |
Isotropic |
N/A |
8 |
Associated |
|
Tresca |
- |
Tresca |
61 |
Isotropic |
Explicit forward Euler |
8 |
Associated |
|
Stress Potential |
von Mises |
von Mises |
72 |
Isotropic |
Implicit backward Euler |
8 |
Associated |
|
|
Modified von Mises |
von Mises |
77 |
Nonlinear isotropic |
Implicit backward Euler |
4 |
Associated |
|
Optimised Implicit von Mises |
- |
von Mises |
75 |
Isotropic/ Kinematic |
Steepest Descent (radial return) |
8 |
Associated |
|
Mohr-Coulomb |
- |
Mohr-Coulomb |
65 |
Isotropic |
Implicit backward Euler |
8 |
Non-associated |
|
Drucker-Prager |
- |
Drucker-Prager |
64 |
Isotropic |
Explicit forward Euler |
8 |
Associated |
|
Cracking Concrete |
- |
Cracking Concrete |
82 |
Isotropic |
Implicit backward Euler |
8 |
Associated |
Orthotropic |
Stress Potential |
Hill |
Hill |
76 |
Nonlinear isotropic |
Implicit backward Euler |
8 |
Associated |
|
|
Hoffman |
Hoffman |
78 |
Nonlinear isotropic |
Implicit backward Euler |
4 |
Associated |
Specialised |
Interface |
- |
von Mises (normal) Mohr Coulomb (shear |
26, 27 |
Isotropic |
Steepest Descent (sub-incrementation) |
8 |
Associated |
Notes:
- See the LUSAS Theory Manual I ("Chapter 4.0: Constitutive
Models" section) for more information on the terms used in the table
- The stress return methods used for each material model cannot be
manipulated. They are embedded in the material model
- The column title "Different Yield Stress in Tension and
Compression" means that not only is the specified yield stress assumed the same, but
also any hardening characteristics
- The kinematic input units are the same as those for the isotropic
hardening (Force/Length2).
Kinematic hardening not a parameter defined between 0 and 1, it is a kinematic hardening
tangent and is available from experimental testing
- Search for "Isotropic/Orthotropic Material Definition" in the
online help for more general information on these material models
- It is not possible to input a mathematical curve tp specify a nonlinear
hardening response. Most of the models do, however, accept a piecewise-linear input
- Note that, when the hardening behaviour is specified as a gradient, both
the isotropic and kinematic hardening parameter need to be converted from the
elasto-plastic modulus, Ep, to the slope of the uniaxial yield stress against equivalent
plastic strain curve. Search for "Nonlinear Material Hardening Convention" in
the online help for more information
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