•
|
•
|
•
|
When Failure Criterion is Rankine Isotropic, enter Tensile strength σts and Compressive strength σcs.
|
•
|
When Failure Criterion is St. Venant Isotropic, enter Ultimate tensile strain εts.and Ultimate compressive strain εcs.
|
•
|
When Failure Criterion is Mohr-Coulomb Isotropic, select Material parameters — Cohesion and angle of friction or Tensile and compressive strengths to determine the type of input data.
When Cohesion and angle of friction is used, enter Cohesion c and Angle of internal friction φ. When Tensile and compressive strengths is used, enter Tensile strength σts and Compressive strength σcs. In either case, you can select Include elliptic cap to limit the allowed compressive stress. When selected, enter the Elliptic cap parameters pa and pb. |
•
|
When Failure Criterion is Drucker-Prager Isotropic, select Material parameters — Drucker-Prager parameters, Tensile and compressive strengths, or Mohr-Coulomb parameters to determine the type of input data.
When Drucker-Prager parameters is used, enter Drucker-Prager alpha coefficient α and Drucker-Prager k coefficient k. When Tensile and compressive strengths is used, enter Tensile strength σts and Compressive strength σcs. When Mohr-Coulomb parameters is used, enter Cohesion c and Angle of internal friction φ. In either case, you can select Include elliptic cap to limit the allowed compressive stress. When selected, enter the Elliptic cap parameters pa and pb. |
•
|
When Failure Criterion is Jenkins Orthotropic, enter Tensile strengths σts, Compressive strengths σcs, and Shear strengths σss. All entries have three components, related to the principal axes of orthotropy.
|
•
|
When Failure Criterion is Waddoups Orthotropic, enter Ultimate tensile strains εts, Ultimate compressive strains εcs, and Ultimate shear strains γss. All entries have three components, related to the principal axes of orthotropy.
|
•
|
When Failure Criterion is Azzi-Tsai-Hill Orthotropic, enter Tensile strengths σts, Compressive strengths σcs, and Shear strengths σss. All entries have three components, related to the principal axes of orthotropy.
|
•
|
When Failure Criterion is Norris Orthotropic, enter Tensile strengths σts, Compressive strengths σcs, and Shear strengths σss. All entries have three components, related to the principal axes of orthotropy.
|
•
|
When Failure Criterion is Modified Tsai-Hill Orthotropic, enter Tensile strengths σts, Compressive strengths σcs, and Shear strengths σss. All entries have three components, related to the principal axes of orthotropy.
|
•
|
When Failure Criterion is Tsai-Hill Orthotropic, enter Tensile strengths σts, Compressive strengths σcs, and Shear strengths σss. All entries have three components, related to the principal axes of orthotropy.
|
•
|
When Failure Criterion is Hoffman Orthotropic, enter Tensile strengths σts, Compressive strengths σcs, and Shear strengths σss. All entries have three components, related to the principal axes of orthotropy.
|
•
|
When Failure Criterion is Tsai-Wu Orthotropic, enter Tensile strengths σts, Compressive strengths σcs, and Shear strengths σss. All entries have three components, related to the principal axes of orthotropy.
|
•
|
When Failure Criterion is Tsai-Wu Anisotropic, enter Second rank tensor, Voigt notation f, and Fourth rank tensor F. Enter the components of the tensors with respect to the directions of the coordinate system in the parent node.
|
•
|
When Failure Criterion is User defined, you enter two expressions describing the Failure criterion g(S), used in the failure index, and the Safety factor sf(S) respectively. As an example, if you would like to replicate the von Mises Isotropic criterion with tensile strength 350 MPa, you could enter g(S) as solid.mises/350[MPa]-1 and sf(S) as 350[MPa]/(solid.mises+eps).
|
For a detailed description of the various criteria, see Safety Factor Evaluation in the Structural Mechanics Theory chapter.
|