Mechanical APDL Structural Analysis Guide

(lily) #1

J-Integral or stress-intensity evaluation supports the following material behavior:



  • Linear isotropic elasticity

  • Isotropic Plasticity


11.3.1.2. J-Integral Calculation


The program calculates the J-Integral at the solution phase of the analysis after a substep has converged,
then stores the value to the results file.


The CINT command initiates the J-Integral calculation and also specifies the parameters necessary for
the calculation.


Perform the J-Integral calculation as follows:


11.3.1.2.1. Step 1: Initiate a New J-Integral Calculation

11.3.1.2.2. Step 2: Define Crack Information

11.3.1.2.3. Step 3: Specify the Number of Contours to Calculate
11.3.1.2.4. Step 4: Define a Crack Symmetry Condition
11.3.1.2.5. Step 5: Specify Output Controls

11.3.1.2.1. Step 1: Initiate a New J-Integral Calculation

To start a J-Integral calculation, use the CINT command's NEW option and provide a number to identify
the input information for the J-Integral calculation. The command syntax is:


CINT,NEW,n


where n is the number identifying this J-Integral calculation.


For example:


CINT,NEW,1! initiate a new J-Integral calculation as # 1

11.3.1.2.2. Step 2: Define Crack Information

The crack-tip node component and the crack-extension direction are both necessary for a J-Integral
calculation. Two methods using the CINT command are available for specifying the values:


tion 11.3.5.2.2.2. Define the Crack-Extension Node Component and Crack-Extension Direc-

This approach applies for both 2-D crack geometry and 3-D flat crack surfaces. It offers a simple way
to define a 3-D J-Integral calculation, as you need only define the crack-tip (front) node component
and the normal of the crack plane. Use this method when the crack plane is flat.


  • Define the crack-extension node component and crack-extension direction.


This approach applies for 3-D curve crack planes, where a unique normal may not exist. However,
you must define the crack-extension node component and the crack-extension direction at each
crack-tip node location. Use this method when the crack plane is not flat, or when a set of nodes
form the crack tip, as in the case of a collapsed crack-tip mesh.

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Numerical Evaluation of Fracture Mechanics Parameters
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