Mechanical APDL Structural Analysis Guide

(lily) #1

For Mode I fracture, the fracture criterion reduces to:


I
I

= C

The critical energy-release rat e option is the simplest fracture criterion and is suitable for general 2-D
and 3-D crack growth simulation.


Example 12.1: Critical Energy Release Rate Input


gtcval=10.0
CGROW,FCOPTION,GTC,gtcval

12.1.3.2. Linear Fracture Criterion

The linear option assumes that the fracture criterion is a linear function of the Mode I (GI), Mode II (GII),
and Mode III ((GIII) energy-release rates, expressed as:












= + + 

where 



, 


, and 


are the Mode I, Mode II, and Mode III critical energy-release rates, respectively.
The three values are input via the TBDATA command, as follows:


TBDATA Comments
Input

Constant

Critical Mode I energy-release rate, 
>= 0

C1

Critical Mode II energy-release rate,^
>= 0

C2




Critical Mode III energy-release rate, 


>= 0

C3




Example 12.2: Linear Criterion Input


g1c=10.0
g2c=20.0
g3c=25.0

TB,CGCR,1,,,LINEAR
TBDATA,1,g1c,g2c,g3c

The three constants cannot all be zero. If a constant is set to zero, the corresponding term is ignored.


When all three critical energy-release rat es are equal, the linear fracture criterion reduces to the critical
energy-release rat e criterion.


The linear fracture criterion is suitable for 3-D mixed-mode fracture simulation where distinct Mode I,
Mode II, and Mode III critical energy-release rat es exist.


Release 15.0 - © SAS IP, Inc. All rights reserved. - Contains proprietary and confidential information

VCCT-Based Crack Growth Simulation
Free download pdf