Block Format Keyword
/MAT/LAW25 - Orthotropic Shell and Solid Material – CRASURV Formulation (Iform = 1)
Description
This law describes the composite shell and solid material using the CRASURV formulation. This material is assumed to be orthotropic-elastic before the Tsai-Wu criterion is reached. The material becomes nonlinear afterwards. For solid elements, the material is assumed to be linearly elastic in the transverse direction. The Tsai-Wu criterion can be set dependent on the plastic work and strain rate in each of the orthotropic directions and in shear to model material hardening. Strain and plastic energy criterion for brittle damage and failure is available. A simplified delamination criterion based on out-of-plane shear angle can be used.
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/MAT/LAW25/mat_ID/unit_ID or /MAT/COMPSH/mat_ID/unit_ID |
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mat_title |
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E11 |
E22 |
Iform |
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E33 |
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G12 |
G23 |
G31 |
f1 |
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t1 |
m1 |
t2 |
m2 |
dmax |
Composite Plasticity Hardening
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Ioff |
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ratio |
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Global Composite Plasticity Parameters
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c |
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ICCglobal |
Composite Plasticity in Tension Directions 1 and 2
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Composite Plasticity in Compression Directions 1 and 2
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Composite Plasticity in Shear
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Delamination
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d3max |
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Strain Rate Filtering
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Fsmooth |
Fcut |
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#RADIOSS STARTER #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| /UNIT/1 unit for mat g mm ms #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| #- 2. MATERIALS: #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| /MAT/COMPSH/1/1 carbon based tissue # RHO_I .0015 # E11 E22 NU12 Iform E33 56275 54868 .042 1 0 # G12 G23 G31 EPS_f1 EPS_f2 4212 4212 4212 0 0 # EPS_t1 EPS_m1 EPS_t2 EPS_m2 d_max .016305 .02 .014131 .016 0 # Wpmax Wpref Ioff ratio 15 0 6 .5 # c EPS_rate_0 alpha ICC_global 0 0 0 0 # sig_1yt b_1t n_1t sig_1maxt c_1t 917.59 0 1 919 0 # EPS_1t1 EPS_2t1 SIGMA_rst1 Wpmax_t1 0 0 0 0 # sig_2yt b_2t n_2t sig_2maxt c_2t 775.38 0 1 777 0 # EPS_1t2 EPS_2t2 sig_rst2 Wpmax_t2 0 0 0 0 # sig_1yc b_1c n_1c sig_1maxc c_1c 355 .17 .84 708.87 0 # EPS_1c1 EPS_2c1 sig_rsc1 Wpmax_c1 .0226 .025 0 0 # sig_2yc b_2c n_2c sig_2maxc c_2c 355 .17 .84 702.97 0 # EPS_1c2 EPS_2c2 sig_rsc2 Wpmax_c2 .0226 .025 0 0 # sig_12y b_12 n_12 sig_12max c_12 30 2.872290896763 .3 132.57 0 # EPS_1_12 EPS_2_12 sig_rs_12 Wpmax_12 0 0 0 0 # GAMMA_ini GAMMA_max d3_max 0 0 0 # Fsmooth Fcut 0 0 #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| #ENDDATA /END #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| |
#RADIOSS STARTER #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| /UNIT/1 unit for mat Mg mm s #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| #- 2. MATERIALS: #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| /MAT/COMPSH/1/1 KEVLAR # RHO_I 1.4E-9 # E11 E22 NU12 Iform E33 87000 87000 .3 1 0 # G12 G23 G31 EPS_f1 EPS_f2 2200 2200 2200 0 0 # EPS_t1 EPS_m1 EPS_t2 EPS_m2 d_max .015 .017 .015 .017 0 # Wpmax Wpref Ioff ratio 0 0 6 .5 # c EPS_rate_0 alpha ICC_global 0 0 0 0 # sig_1yt b_1t n_1t sig_1maxt c_1t 650 0 1 0 0 # EPS_1t1 EPS_2t1 SIGMA_rst1 Wpmax_t1 0 0 0 0 # sig_2yt b_2t n_2t sig_2maxt c_2t 650 0 1 0 0 # EPS_1t2 EPS_2t2 sig_rst2 Wpmax_t2 0 0 0 0 # sig_1yc b_1c n_1c sig_1maxc c_1c 335 0 1 650 0 # EPS_1c1 EPS_2c1 sig_rsc1 Wpmax_c1 .02 0 0 0 # sig_2yc b_2c n_2c sig_2maxc c_2c 160 0 0 650 0 # EPS_1c2 EPS_2c2 sig_rsc2 Wpmax_c2 .03 0 0 0 # sig_12y b_12 n_12 sig_12max c_12 50 0 0 100 0 # EPS_1_12 EPS_2_12 sig_rs_12 Wpmax_12 0 0 0 0 # GAMMA_ini GAMMA_max d3_max 0 0 0 # Fsmooth Fcut 0 0 #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| #ENDDATA /END #---1----|----2----|----3----|----4----|----5----|----6----|----7----|----8----|----9----|---10----| |
Where, , and are the stresses in the material coordinate system. The variable coefficients (functions of plastic work) of the Tsai-Wu criterion are determined as follows: Where, i=1 or 2. The values of the limiting stresses when the material becomes nonlinear in directions 1, 2 or 12 (shear) are modified based on the values of plastic work and strain rate, as shown below: In tension: In compression: In shear: The superscripts c and t represent compression and tension, respectively and i =1 or 2. For the definitions of other parameters, refer to the card descriptions above. This criterion represents a second order closed three-dimensional Tsai-Wu surface in , and space. This surface is scaled, moved and rotated due to the variation of plastic work and true strain rate. For shear, the parameters determining nonlinear behavior are the same in tension and compression.
in directions, i = 1, 2 Stress is reduced according to damage parameter . Damage is reversible between and . When , damage is set to dmax and it is not updated further. Element deletion is controlled by the Ioff flag. Strain damage is available for each direction in tension, compression and shear. It is controlled by and in tension, and in compression and and in shear. It works similar to global strain damage; however, the element is not deleted.
and When , the stress is set to zero in the layer. Element deletion is controlled by the Ioff flag. The element is deleted if the plastic work in corresponding directions are as follows: and in tension and in compression and in shear
/ANIM/SHELL/EPSP - for plastic work output
PLAS (or EMIN and EMAX) for minimum and maximum plastic work in the shell WPLAYJJ (JJ=0 to 99) for plastic work in a corresponding layer
Note that a local unit system can be created for the material to avoid conversion.
The failure message also indicates which element and which layer is affected. It is output when the failure criteria is met for an integration point. As Batoz elements have 4 integrations points for each layer, this message may be output up to 4 times per layer and elements in this case. |
Law Compatibility with Failure Model
Elastic-Plastic Orthotropic Composite Shells in Theory Manual