MSC Nastran > Building A Model > 2.6 Material Library
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2.6 Material Library
The Materials form appears when the Material toggle, located on the Patran application selections, is chosen. The selections made on the Materials menu will determine which material form appears, and ultimately, which Nastran material will be created.
The following pages give an introduction to the Materials form and details of all the material property definitions supported by the Nastran Preference.
Only material records that are referenced by an element property region or by a laminate lay-up are translated. References to externally defined materials result in special comments in the input Nastran file, e.g., materials that property values that are not defined in Patran.
The forward translator performs material type conversions when needed. This applies to both constant material properties and temperature-dependent material properties. For example, a three-dimensional orthotropic material that is referenced by CHEXA elements is converted into a three-dimensional anisotropic material.
Materials Application Form
This form appears when Materials is selected on the main menu. The Materials form is used to provide options to create the various Nastran materials.
Material Input Properties Form
The Input Properties form is the form where all constitutive material models are defined for each material created. Multiple constitutive models can be created for each material created by pressing the Apply button on the main Materials form with the proper widgets set on this form. Multiple constitutive models of the same type are not allowed. The list of existing constitutive models are shown in the bottom list box. A list of valid constitutive models is given in the table below.
Material Constitutive Models
The following table outlines the options when Create is the selected Action.
Object
Option 1
Option 2
Option 3
Option 4
Option 5
Isotropic
Linear Elastic
 
 
Hyperelastic
Nearly Incompressible
Test Data
Mooney Rivlin
Order:
1
2
3
 
 
 
Coefficients
Mooney Rivlin
Ogden
Foam
Arruda-Boyce
Gent
Order:
1
2
3
4
5
 
Elastoplastic
Stress/Strain Curve
Tresca
Mohr-Coulomb
Drucker-Prager
Isotropic
Kinematic
Combined
 
 
 
Parabolic Mohr-Colomb
Buyukozturk Concrete
Oak Ridge National Labs
2-1/4 Cr-Mo ORNL
Reversed Plasticity ORNL
Fully Alpha Reset ORNL
Generalized Plasticity
Isotropic
Kinematic
Combined
Piecewise Linear
Cowper-Symonds
 
 
 
None
Power Law
Power Rate Law
Johnson-Cook
Kumar
 
 
Hardening Slope
von Mises
Tresca
Mohr-Coulomb
Drucker-Prager
Isotropic
Kinematic
Combined
 
 
Perfectly Plastic
Parabolic Mohr-Colomb
Buyukozturk Concrete
Oak Ridge National Labs
2-1/4 Cr-Mo ORNL
Reversed Plasticity ORNL
Fully Alpha Reset ORNL
Generalized Plasticity
None
Piecewise Linear
Cowper-Symonds
 
 
Rigid Plastic
None
Power Law
Power Rate Law
Johnson-Cook
Kumar
 
 
 
 
Piecewise-Linear
Piecewise Linear
Cowper-Symonds
 
Failure
n/a
Hill
Hoffman
Tsai-Wu
Maximum Strain
 
Failure1/2/3
Maximum Stress
Maximum Strain
Hoffman
Hill
Tsai-Wu
Hashin
Puck
Hashin-Tape
Hashin-Fabric
User Defined Failure
No Progressive
Standard
Gradual Selective
Immediate Selective
 
Creep
Tabular Input
Creep Law 111
Creep Law 112
Creep Law 121
Creep Law 122
Creep Law 211
Creep Law 212
Creep Law 221
Creep Law 222
Creep Law 300
MATVP
 
Viscoelastic
No Function
Williams-Landel-Ferry
Power Series Expansion
2D Orthotropic
 
Failure
Stress
Strain
n/a
Hill
Hoffman
Tsai-Wu
Maximum Strain
 
Failure1/2/3
See Isotropic Entry
 
Elastoplastic
Stress/Strain Curve
Tresca
Mohr-Coulomb
Drucker-Prager
Oak Ridge National Labs
2-1/4 Cr-Mo ORNL
Reversed Plasticity ORNL
Fully Alpha Reset ORNL
Generalized Plasticity
Isotropic
Kinematic
Combined
Piecewise Linear
Cowper-Symonds
 
 
Hardening Slope
von Mises
Tresca
Mohr-Coulomb
Drucker-Prager
Isotropic
Kinematic
Combined
 
 
Perfectly Plastic
Oak Ridge National Labs
2-1/4 Cr-Mo ORNL
Reversed Plasticity ORNL
Fully Alpha Reset ORNL
Generalized Plasticity
None
Piecewise Linear
Cowper-Symonds
 
Creep
MATVP
 
Viscoelastic
See Isotropic Entry
3D Orthotropic
 
Elastoplastic
See 2D Orthotropic Entry
 
Failure1/2/3
See 2D Orthotropic Entry
 
Creep
See 2D Orthotropic Entry
 
Viscoelastic
See Isotropic Entry
2D Anisotropic
 
Elastoplastic
See 2D Orthotropic Entry
 
Failure
See Isotropic Entry
 
Failure1/2/3
See Isotropic Entry - progressive failure not supported
3D Anisotropic
 
Elastoplastic
See 2D Orthotropic Entry
 
Failure1/2/3
See 2D Orthotropic Entry - progressive failure not supported
 
Creep
See Isotropic Entry
Fluid
Linear Elastic
Composite
Rule of Mixtures
HAL Cont. Fiber
HAL Disc. Fiber
HAL Cont. Ribbon
HAL Disc. Ribbon
HAL Particulate
Short Fiber 1D
Short Fiber 2D
Additional materials for Explicit Nonlinear (SOL 700) are listed in the following table.
Object
Option 1
Option 2
Option 3
Option 4
Option 5
Isotropic
Linear Elastic
Linear Elastic (MAT1)
Solid
Fluid
 
Elastoplastic
Plastic Kinematic(MAT3)
Iso.Elastic Plastic(MAT12)
Rate Dependent (MAT19)
Bilinear
 
 
Piecewise Linear (MAT24)
Biliear
Linearized
Table
Cowper Symonds
General
 
 
Rate Sensitive (MAT64)
Powerlaw
 
 
Resultant (MAT28)
Shape Memory (MAT30)
With Failure (MAT13)
Power Law (MAT18)
Ramberg-Osgood (MAT80)
 
 
Hydro (MAT10)
Linearized
 
Viscoelastic
Viscoelastic (MAT6)
 
Rigid
Material Type 20
No Constraints
Global Directions
Local Directions
 
 
MATRIG (Rigid Body Properties)
Geometry
Defined
No Constraints
Global Directions
Local Directions
 
Johnson Cook
Material Type 15
No iteractions
Accurate
Minimum Pressure
No Tension, Min. Stress
No Tension, Min. Pressure
 
Rubber
Frazer Nash (MAT31)
Coefficient
Least Square Fit
Respect
Ignore
 
 
Blatz-Ko (MAT7)
General Viscoelastic (MAT76)
Cellular Rubber (MAT87)
 
 
Mooney Rivlin (MAT27)
Arruda-Boyce (MAT127)
Coeff.
Least Square
 
 
Hyperelastic (MAT77)
Coefficients
Least Square Fit 1/2/3
 
 
Simplified
Tension-Compresion Load
Compression Load
Tension-Compression Identical
True Strain
Engineering Strain Rate
Simple Average
12 Point Average
 
Foam
Soil and Foam (MAT5/14)
Active (MAT14)
Inactive (MAT 5)
Allow Crushing
Reversible
 
 
Low Density Urethane (MAT57)
Fu Chang Foam (MAT83)
Bulk Viscosity Inactive
Bulk Viscosity Active
No Tension
Maintain Tension
 
 
Low Density Urethane (MAT57)
Bulk Viscosity Inactive
Bulk Viscosity Active
No Tension
Maintain Tension
With Relaxation curve
No Relaxation Curve
 
 
Viscous Foam (MAT62)
Crushable (MAT63)
 
Elastoviscoplatic
With Damage (MAT81)
Strain Damage
Orthotropic
RCDC
Bilinear
Linearized
Table
Cowper Symonds
General
 
Discrete Beam
Nonlinear Elastic Discrete Beam (MAT67)
Nonlinear Plastic Discrete Beam (MAT68)
Side Impact Dummy (SID) Damper Discrete Beam (MAT69)
Hydraulic Gas Damper Discrete Beam (MAT70)
Cabel Discrete Beam (MAT71)
Elastic Spring Discrete Beam (MAT74)
Elastic 6 DOF Spring Discrete Beam (MAT93)
Inelastic Spring Discrete Beam (MAT94)
Inelastic 6 DOF Srping Discrete Beam (MAT95)
General Joint Discrete Beam (MAT97)
 
Spring Damper
Nonlinear 6 DOF Discrete Beam (MAT119)
General Nonlinear 1 DOF Discrete Beam (MAT121)
Follow Loading Curve
Follow Unloading Curve
Follow Unloading Stiffness
Follow Quadratic Unloading
 
 
Elastic Spring (MATDS01)
Viscous Damper (MATDS02)
Elastic Spring (MATDS03)
Nonlinear Elastic Spring (MATDS04)
Nonlinear Viscous Damper (MATDS05)
General Nonlinear Spring (MATDS06)
Spring Maxwell (MATDS07)
Inelastic Spring (MATDS08)
Tri-linear Degrading (MATDS13)
Squat Shear Wall (MATDS14)
Muscle (MATDS15)
 
Seat Belt
Seat Belt (MATB01)
 
Spotweld
MATDSW1
DF
 
 
MATDSW2
DFRES
DFRESNF
DFRESNFP
 
 
MATDSW3
DFSTR
 
 
MATDSW4
DFRATE
 
 
MATDSW5
DFNS
DFSIF
DFSTRUC
2D Orthotropic
Glass (Laminated)
Laminated Glass (MAT32)
Glass
Polymer
 
Composite
Enh. Composite Damage
Tsai-Wu Theory
Chang-Chang Theory
 
Linear Elastic
Linear Elastic (MAT2)
 
Composites and Fabrics
Composites and Fabrics (MAT58)
Zero
One
Two
Three
0.0
1.0
-1.0
3D Orthotropic
Honeycomb
Composite Honeycomb (MAT26)
Bulk Viscosity Inactive
Bulk Viscosity Active
 
Composite
Composite Damage (MAT22)
 
 
Composite Failure (MAT59)
Faceted
Ellipsoidal
 
Linear Elastic
Linear Elastic (MAT2)
 
Modified Honeycomb
Modified Honeycomb (MAT126)
Bulk Viscosity Inactive
Bulk Viscosity Active
LCA .LT. 0
LCA .GT. 0
Zero
One
Two
2D Anisotropic
Viscoplastic
Viscoplastic (MAT103)
Shell
From Curve
Manual Entry
 
Linear Elastic
Linear Elastic (MAT2)
3D Anisotropic
Viscoplastic
Viscoplastic (MAT103)
Brick
From Curve
Manual Entry
 
Linear Elastic
Linear Elastic (MAT2)
Linear Elastic
The Input Properties form displays the following for linear elastic properties. The translator produces MAT1 entries for isotropic materials, MAT8 entries for 2D orthotropic materials, MAT3 entries using axisymmetric solid elements or MAT9 entries using 3D solid elements (CHEXA, CPENTA, CTETRA) for 3D orthotropic materials, MAT2 entries for 2D plane stress - 2D anisotropic materials, and MAT9 entries for 3D anisotropic materials. For temperature dependencies, the corresponding MATTi entries are written referencing TABLEMi entries. Temperature dependency is defined using material fields defined under the Fields application. SOL 600 jobs using 3D Orthotropic material the MATORT entry is written.
Isotropic
Description
Elastic Modulus
Elastic modulus, E, (Young’s modulus). Can be temperature dependent.
Poisson Ratio
Poisson’s ratio (NU). Can be temperature dependent. Should be between -1.0 and 0.5.
Shear Modulus
Shear modulus (G). Can be temperature dependent.
Density
Density (RHO). Can be temperature dependent.
Thermal Expansion Coefficient
Thermal coefficient of expansion (A). Can be temperature dependent.
Structural Damping Coefficient
Structural damping coefficient (GE). Can be temperature dependent.
Reference Temperature
Reference temperature (TREF).
2D/3D Orthotropic
Description
Elastic Modulus ii
Modulus of elasticity in 1-, 2-, and 3-directions. Can be temperature dependent.
Poisson Ratio ij
Poisson’s ratio for uniaxial loading in the three different directions. Can be temperature dependent.
Shear Modulus ij
In-plane and transverse shear moduli in ij planes. Can be temperature dependent.
Density
Density (RHO). Can be temperature dependent.
Thermal Expansion Coefficient ii
Thermal coefficients of expansion in the three directions. Can be temperature dependent.
Structural Damping Coefficient
Structural damping coefficient (GE). Can be temperature dependent.
Reference Temperature
Reference temperature (TREF).
2D/3D Anisotropic
Description
Stiffness ij
Elements of the 6x6 symmetric material property matrix in the material coordinate system. Can be temperature dependent.
Density
Density (RHO). Can be temperature dependent.
Thermal Expansion Coefficient ij
Thermal coefficients of expansion. Can be temperature dependent.
Structural Damping Coefficient
Structural damping coefficient (GE). Can be temperature dependent.
Reference Temperature
Reference temperature (TREF).
Nonlinear Elastic
The Input Properties form displays the following for nonlinear elastic properties. Use this form to define the nonlinear elastic stress-strain curve on the MATS1 entry. A stress-strain table defined using the Fields application can be selected on this form. Based on this information the translator will produce MATS1 of type NLELAST and TABLES1 entries. This is used primarily for SOL 106 and 129. This option is not supported by SOL 600. Use an elastoplastic constitutive model instead.
Isotropic
Description
Stress/Strain Curve
Defines the nonlinear elastic stress-strain curve. You must select a field from the listbox. It can be strain and/or temperature dependent. Tabular definition of the stress-strain curve via the Fields application using a material field of strain should follow the specifications as outlined by Nastran. The first point of the material field should be the origin and the second point must be at the initial yield point. This material curve is elastic, meaning that in both loading and unloading the material behavior follows the stress-strain curve as defined. It is not recommended that both nonlinear elastic and elastoplastic constitutive models be active or defined for the same material. For work hardening, use the Elastoplastic constitutive model. See the Nastran Quick Reference Guide for more details.
Hyperelastic
The Input Properties form displays the following for hyperelastic properties. Use this form to define the data describing hyperelastic behavior of a material. This data is placed on MATHP and TABLES1 entries or on the MATHE entry for SOL 600.
If you select Test Data as the Data Type, the Input Options form reverts to the form used for non-SOL 600 solutions and data is placed on a MATHP entry (Mooney-Rivlin strain energy model). To use test data for MATHE/SOL 600 runs, use the Experimental Data Fitting features under the Tools menu to determine the coefficients and enter them manually.
Test Data - Mooney Rivlin
Description
Tension/Compression TAB1
All data provided must reference a strain dependent field defining the test data. Please refer to the Nastran Quick Reference Guide for descriptions of each of these tabular inputs.
Equibiaxial Tension TAB2
Simple Shear Data TAB3
Pure Shear Data TAB4
Pure Volume Compression TABD
If Coefficients is selected as the Data Type, use the form to describe the strain energy potential. The Mooney Rivlin model can be written out as a MATHP or MATHE entry for SOL 600. Make sure you use the one that is consistent with the solution to be run. Ogden, Foam, Arruda-Boyce, and Gent models are used for SOL 600 MATHE entries only.
Mooney Rivlin (MATHP)
Description
Distortional Deformation Coefficients, Aij
Material constants related to distortional deformation. The Order of the Polynomical determines the number of coefficients required as input.
Volumetric Deformation Coefficients, Di
Material constants related to volumetric deformation. The Order of the Polynomial determines the number of coefficients required as input.
Density RHO
Defines the mass density which is an optional property.
Volumetric Thermal Expansion Coefficient AV
Coefficient of volumetric thermal expansion.
Reference Temperature TREF
Defines the reference temperature for the thermal expansion coefficient.
Structural Damping Coefficient GE
Structural damping element coefficient.
 
Mooney Rivlin (MATHE)
Description
Strain Energy Function
C10, C01, C11, C20, C30
Strain energy densities as a function of the strain invariants in the material. May vary with temperature via a defined material field. This option consolidates several of the hyperelastic material models, including Neo-Hookean (C10 only), Mooney-Rivlin (C10 & C01), and Full Third Order Invariant (all coefficients).
Density RHO
Defines the mass density
Thermal Expansion Coefficient
Defines the instantaneous coefficient of thermal expansion. This property is optional. May vary with temperature via a defined material field.
Bulk Modulus K
Defines the Bulk Modulus.
Reference Temperature TREF
Defines the reference temperature for the thermal expansion coefficient.
Structural Damping Coefficient GE
Structural damping element coefficient.
 
Ogden
Description
Bulk Modulus K
Defines the Bulk Modulus.
Density RHO
Defines the material mass density.
Coefficient of Thermal
Expansion
Defines the instantaneous coefficient of thermal expansion. This property is optional. May vary with temperature via a defined material field
Reference Temperature TREF
Defines the reference temperature for the thermal expansion coefficient.
Modulus k
in the Ogden equation. The number of moduli required as input is dependent on the Order of the Polynomial.
Exponent k
in the Ogden equation. The number of exponents required as input is dependent on the Order of the Polynomial.
 
Foam
Description
Bulk Modulus K
Defines the Bulk Modulus.
Density RHO
Defines the material mass density.
Thermal Expansion Coefficient
Defines the instantaneous coefficient of thermal expansion. This property is optional. May vary with temperature via a defined material field
Reference Temperature TREF
Defines the reference temperature for the thermal expansion coefficient.
Modulus n
in the Foam equation. The number of moduli required as input is dependent on the Order of the Polynomial.
Deviatoric Exponent n
in the Foam equation. The number of exponents required as input is dependent on the Order of the Polynomial.
Volumetric Exponent n
in the Foam equation. The number of exponents required as input is dependent on the Order of the Polynomial.
 
Arruda- Boyce
Description
NKT
Chain density times Boltzmann constant times temperature. May vary with temperature via a defined material field.
Chain Length
Average chemical chain cross length. May vary with temperature via a defined material field.
Bulk Modulus K
Defines the Bulk Modulus.
Density RHO
This defines the material mass density.
Thermal Expansion Coefficient
Defines the instantaneous coefficient of thermal expansion. This property is optional. May vary with temperature via a defined material field
Reference Temperature TREF
Defines the reference temperature for the thermal expansion coefficient.
 
Gent
Description
Tensile Modulus
Defines standard tension modulus (E). May vary with temperature via a defined material field.
Maximum 1st Invariant
Defines . May vary with temperature via a defined material field.
Bulk Modulus K
Defines the Bulk Modulus.
Density RHO
This defines the material mass density.
Coefficient of Thermal
Expansion
Defines the coefficient of thermal expansion.
Reference Temperature TREF
Defines the reference temperature for the thermal expansion coefficient.
Elastoplastic
The Input Properties form displays the following for elastoplastic properties. Use this form to define the data describing plastic behavior of a material. The stress-strain curve data is input via a material property field of strain and placed on MATS1 and TABLES1 entries. The data input should be the true equivalent stress vs. equivalent total strain. Other options are placed on the MATEP entry and are valid only for SOL 400 & 600. Note that the existence of both an elastoplastic and nonlinear elastic constitutive models in the same material is not recommended.
Stress/Strain Curve
Description
Yield Function
Yield function (YF) criterion:
von Mises, Tresca, Mohr-Coulomb, & Drucker-Prager supported on MATS1 entry. All others are for SOL 600 and placed on the MATEP entry. SOL 400 only supports von Mises.
Hardening Rule
Hardening Rule (HR). These are Isotropic, Kinematic, and Combined isotropic and kinematic and are placed on the MATS1 entry or MATEP entry depending on solution sequence and yield function selected. Hardening rules Power Law, Rate Power Law, Johnson-Cook, Kumar are available when no Yield Function is specified. This is used for SOL 600 only on MATEP entry.
Strain Rate Method
Selects an option for strain-rate dependent yield stress used in SOL 600. Cowper-Symonds requires input of Denominator C and Inverse Exponent P.
Stress/Strain Curve
This data must reference a strain dependent field. It can also be temperature and strain rate dependent. LIMIT1 in MATS1 determined from supplied tabular field of stress-strain curve. Data is placed on TABLES1 entry.
Internal Friction Angle
Defined for Mohr-Coulomb and Drucker-Prager yield function placed on the MATS entry LIMIT2.
Yield Point
Stress at Yield
Initial yield stress.
Beta
Parameter beta for parabolic Mohr-Coulomb or Buyukozturk concrete models. Placed on the MATEP entry.
10th Cycle Yield Stress
Equivalent 10th cycle tensile yield stress for Oak Ridge National Labs models (ORNL). Placed on the MATEP entry.
Denominator C
Inverse Exponent P
Constants for the Cowper-Symonds strain rate method.
Coefficient A / B / C / Bi
Exponent M / N
Coefficient and exponent data for Power Law, Rate Power Law, Johnson-Cook, and Kumar hardening rules.
initial Strain Rate
Room Temperature
Melt Temperature
Additional data input for the Johnson-Cook hardening rule.
 
Hardening Slope
Description
Yield Function
Yield function (YF) criterion:
von Mises, Tresca, Mohr-Coulomb, & Drucker-Prager supported on MATS1 entry.
Hardening Rule
Hardening Rule (HR). These are Isotropic, Kinematic, and Combined isotropic and kinematic and are placed on the MATS1 entry.
Strain Rate Method
No strain rate methods are available for the Hardening Slope data.
Hardening Slope
Work hardening slope (H) - slope of stress versus plastic strain. Defined in units of stress. For an elastic-perfectly plastic case, use the Perfectly Plastic data input option.
Internal Friction Angle
Defined for Mohr-Coulomb and Drucker-Prager yield function placed on the MATS entry LIMIT2.
Yield Point
Initial yield stress.
 
Perfectly Plastic
Description
Yield Function
See the Stress / Strain Curve table above. All options are identical except there must be a yield function selected.
Hardening Rule
None are available since no hardening is possible for a perfectly plastic material.
Strain Rate Method
Piecewise linear or Cowper-Symonds are available.
Yield Point
Initial yield stress.
All other data input is described in the Stress/Strain Curve table above.
 
Rigid Plastic
Description
Yield Function
No yield functions are available as the material is defined as rigid and then plastic, so no yield is possible.
Hardening Rule
See the Stress / Strain Curve table above. Valid options are the Power Law, Power Rate Law, Johnson-Cook, Kumar, and Piecewise Linear.
Strain Rate Method
Piecewise linear or Cowper-Symonds are available only if the Piecewise Linear hardening rule is selected.
Stress/Strain Curve
Necessary only when not using one of the power law hardening rules (Piecewise-Linear). This data must reference a strain dependent field. It can also be temperature and strain rate dependent. LIMIT1 in MATS1 determined from supplied tabular field of stress-strain curve. Data is placed on TABLES1 entry.
All other data input is described in the Stress/Strain Curve table above. Rigid Plastic is only used in SOL 600 and only for isotropic materials.
See the Nastran Quick Reference Guide for more information about the necessary data for MATS1 and MATEP entries.
Failure
The Input Properties form displays the following for failure material models. Note that this failure model is for non-SOL 400/600/700 solutions. See Failure 1/2/3 for SOL 400/600/700.
No Composite Failure Theory
Description
Tension Stress Limit
Stress limits for tension, compression, and shear used to compute margins of safety in certain elements. They have no effect on the computational procedures.
Compression Stress Limit
Shear Stress Limit
Failure criteria for the isotropic and two-dimensional orthotropic and anisotropic materials appear in the ST, SC, and SS fields on MAT1 and MAT2 entries and the Xt, Xc, Yt, Yc, and S fields on the MAT8 entry.
Composite Failure Theory:
Hill, Hoffman, Tsai-Wu, Maximum
Description
Failure Limits
For 2D orthotropic on the MAT8 entry, the limits can be defined as stress or strain allowables. This is not applicable to isotropic and anisotropic materials.
Tension Stress Limit
Stress limits for tension, compression, and shear are the same as those defined for non-composite failure.
Compression Stress Limit
Shear Stress Limit
Bonding Shear Stress Limit
Allowable shear stress of the bonding material. SB field on the PCOMP entry.
Failure criteria for the isotropic and two-dimensional orthotropic and anisotropic materials appear in the ST, SC, and SS fields on MAT1 and MAT2 entries and the Xt, Xc, Yt, Yc, and S fields on the MAT8 entry unless composites are being used in which case the data is written to the PCOMP entry as necessary.
Failure 1, Failure 2, Failure 3
The Input Properties form displays the following for failure material models used in SOL 400 and 600. Solution sequences other than SOL 400/600/700 should use the Failure constitutive model above instead. Up to three failure constitutive models can be defined for any one material. Failure 1 must exist in order for Failure 2 and 3 to be recognized and translated into the proper MATF and MATTF entries. Temperature dependent properties as defined by material fields are translated onto the MATTF entry. Note also that only Failure 1 allows for definition of progressive failure. Failure models 2 and 3 take on whatever progressive failure is defined in Failure 1. Different failure criterion may exist between all three in the same material definition.
The table below outlines the allowable properties. All values are real, 0.0, or left blank with no defaults unless otherwise indicated. Which properties are available is dependent on the Failure Criterion selected. The following Failure Criteria are available:
Maximum Stress
Maximum Strain
Hill
Hoffman
Tsai-Wu
Hashin
Puck
Hashin-Tape
Hashin-Fabric
Property
Description
Progressive Failure Options
Progressive failure options are None, standard Progressive Failure, Gradual or Immediate selective progressive failure for SOL 600. SOL 400 does not support progressive failure models and will ignore this setting if set to anything other than None. Only failure indices are computed when no progressive failure is specified. Anisotropic materials do not support progressive failure.
Tension Stress Limit X / Y /Z
Tension Strain Limit X / Y / Z
Compression Stress Limit X / Y / Z
Compression Strain Limit X / Y / Z
Shear Stress Limit XY / YZ / ZX
Shear Strain Limit XY / YZ / ZX
Tension, compression, and shear stress or strain limits used in the Maximum Stress or Strain, Hill, Hoffman, and Tsai-Wu failure criteria.
Shear Stress Bond (SB)
Allowable shear stress of bonding material between layers for composites only. This is used in SOL 600 only and is ignored for SOL 400.
Failure Index
Failure index used for Hill, Hoffman, and Tsai-Wu criteria.
Interactive Strength XY / YZ / ZX
Interactive strength constants for specified plane used in the Tsai-Wu criterion.
Max Fiber / Matrix Tension
Max Fiber / Matrix Compression
Max Tape Fiber Tension
Max Tape Fiber Compression
Max 1st Fiber Tension / Compression
Max 2nd Cross Fiber Tension / Compression
Max Thickness Tension
Max Thickness Compression
Definable stress limits for Hashin, Puck, Hashin-Tape, and Hashin-Fiber criteria.
Layer Shear Strength
Transverse Shear Strength YZ / ZX
Shear stress limits for Hashing, Puck, Hashin-Tape, and Hashin-Fiber criteria.
Slope P12C / P12T / P23C / P23T of Fracture Envelope
Slopes of the failure envelope used in Puck failure criterion.
Deactivate Tension X / Y/ Z
Deactivate Compress X / Y / Z
Deactivate Shear XY / YZ / ZX
Deactivate Elements
Deactivate Fiber / Matrix Tension
Deactivate Fiber /Matrix Compression
Deactivate Matrix Tension
Deactivate Matrix Compression
If any value other than blank or 0.0 is entered for progressive failure options Gradual and Immediate, failed elements are deactivated (placed ICi fields in MATF entry). See the Nastran Quick Reference Guide for information.
Residual Stiffness Factor
Matrix Compression Factor
Shear Stiffness Factor
E33 Fiber Failure Factor
Shear Fiber Failure Factor
Reduction fractions or factors. Values can be between 0.0 and 1.0. Used only for Gradual or Immediate progressive failure modes (placed on Ai fields in MATF entry). See the Nastran Quick Reference Guide for more information.
 
Creep
The Input Properties form displays the following for creep models.
Tabular Input
Description
Data defined by the use of this form to define the primary stiffness, primary damping, and secondary damping for a creep model with tabular input appears on the CREEP entry for non-SOL 600 runs. Only isotropic materials use this data input method.
Creep Law ijk
Description
Use this form to define the coefficients for one of many empirical creep models available appears on the CREEP entry for non-SOL 600 runs. Only isotropic materials use this creep definition.
MATPV
Description
Use this form to define either the coefficients and exponents for creep model or provide tabular field data to define Temperature vs. Creep Strain, Creep Strain Rate vs. Stress, Strain Rate vs. Creep Strain, or Time vs. Creep Strain in SOL 600 runs. This data is written to the MATVP entry. If tabular data is provided, this data is written to TABLEM1 entries. It is not recommended to mix the exponents and coefficients and tabular data. Use one or the other.
Viscoelastic
The Input Properties form displays the following for viscoelastic models. This material model is only used in SOL 600 runs and all data is placed on the MATVE, MATTVE entries. Linear elastic or hyperelastic constitutive models for isotropic or anisotropic materials must exist in addition to the viscoelastic model.
Composite
The Composite forms provide alternate ways of defining the linear elastic properties of materials. All the composite options, except for Laminated Composite, will always result in a homogeneous elastic material in MD Nastran.
When the Laminated Composite option is used to create a material and this material is then referenced in a “Revised or Standard Laminate Plate” element property region, a PCOMP entry is created. However, if this material is referenced by a different type of element property region, for example, “Revised or Standard Homogeneous Plate,” then the equivalent homogeneous material properties are used instead of the laminate lay-up data. Only materials created through the Laminated Composite option should be referenced by a “Revised or Standard Laminate Plate” element property region. Refer to Composite Materials Construction (p. 110) in the Patran Reference Manual.
Laminated
This subordinate form appears when the Input Properties button is selected on the Materials form, Composite is the selected Object, and Laminate is the selected Method. Use this form to define the laminate lay-up data for a composite material. If the resulting material is referenced in a “Revised or Standard Laminate Plate” element property region, then an MD Nastran PCOMP entry containing the lay-up data is written. If the resulting material is referenced by any other type of element property region, the equivalent homogeneous properties of the material are used
The difference between the "Total" option and the "Total - %thicknesses" option is that the former requires that the user give actual thickness values of each ply and the latter requires each ply thickness to be given as a percentage of the total layup thickness. This is the prefered method when applying the composite material to solid (CHEXA) elements or 2D solid element (axisymmetric, plane strain).
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