Description: Defines the properties of an n-ply composite material laminate.
Format:
Example:
Field | Definition | Type | Default | ||||||||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
PID | Property identification number. | Integer > 0 | Required | ||||||||||||||||
Z0 | Distance from the reference plane to the bottom surface. | Real | -1/2 element thickness | ||||||||||||||||
NSM | Nonstructural mass per unit area. | Real | 0.0 | ||||||||||||||||
SB | Allowable inter-laminar shear stress of the bonding material (allowable interlaminar shear stress). Required if bond shear failure index/strength ratio is desired. | Real > 0.0 | |||||||||||||||||
FT | Ply failure theory. The following theories are allowed. (If blank, then no failure calculation is performed.)
|
Character or blank | See Remark 16 | ||||||||||||||||
TREF | Reference temperature. See Remark 3. | Real | 0.0 | ||||||||||||||||
GE | Structural element damping coefficient. See Remarks 12 and 13. | Real | 0.0 | ||||||||||||||||
LAM | Laminate option, one of the following character variables: SYM, HCS, FCS, ACS, SME, or SMC. If LAM = SYM, only plies on one side of the element centerline are specified. The plies are numbered starting with 1 for the bottom layer. If an odd number of plies is desired with LAM = SYM, then the center ply thickness (Ti) should be half the actual thickness. If LAM = HCS, LAM = FCS, or LAM = ACS, a composite sandwich is defined for the purpose of facesheet stability index output. HCS specifies a honeycomb core material, FCS specifies a form core material, and ACS selects either HCS or FCS based on the core material specified. If LAM = SME, the ply effects are smeared and the stacking sequence is ignored. If LAM = SMC, a composite sandwich is defined using equivalent orthotropic properties. See Remarks 7 through 9. | Character or blank | If blank, all plies must be specified | ||||||||||||||||
MIDi | Material identification number of the various plies. The plies are identified by serially numbering them from 1 at the bottom layer. The MIDs must refer to MAT1, MAT2, MAT4, MAT5, MAT8, or MAT12 Bulk Data entries. See Remark 11. | Integer > 0 | MID1 required, see Remark 1 | ||||||||||||||||
Ti | Ply thickness. See Remark 1. | Real or blank | T1 required | ||||||||||||||||
THETAi | Orientation angle of the longitudinal direction of each ply with the material axis of the element. (If the material angle on the element connection entry is 0.0, the material axis and side 1-2 of the element coincide.) The plies are numbered serially starting with 1 at the bottom layer. The bottom layer is defined as the surface with the largest -Z value in the element coordinate system. | Real or blank | 0.0 | ||||||||||||||||
SOUTi | Stress or strain output request, one of the following character variables: YES or NO. | Character | NO |
Remarks:
Theory | Failure Index | Remarks |
---|---|---|
Hill | Orthotropic materials with equal strengths in tension and compression. | |
Hoffman | Orthotropic materials under a general state of plane stress with unequal tensile and compressive strengths. | |
Tsai-Wu | Orthotropic materials under a general state of plane stress with unequal tensile and compressive strengths. | |
LaRC02 | See the Autodesk Nastran User's Manual, Reference 5. | Orthotropic materials comprised of unidirectional plies under a general state of plane stress. |
Puck | See the Autodesk Nastran User's Manual, References 12 and 13. | Orthotropic materials comprised of unidirectional plies under a general state of plane stress. |
MCT | See the Autodesk Nastran User's Manual, References 20, 21, and 22. | Orthotropic materials comprised of unidirectional plies or plain weave fabric under a general state of plane stress. |
Max Stress | Max | None |
Max Strain | Max | None |
For LaRC02 and Puck failure theories, the plies must reference an orthotropic, unidirectional material. Materials with stiffness or allowable ratios (axial/lateral) less than the value defined by the LARC02TSAITOL model parameter will automatically revert to the Tsai-Wu failure theory. (See Section 5, Parameters, for more information on LARC02TSAITOL.)
Where and are the maximum and minimum facesheet principal stresses and is the facesheet allowable. If is positive, the stability index is calculated using:
If is positive, the stability index will be zero.