Difference between revisions of "Crack Settings"

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This section needs writing. Below are some items that will be used or moved else where.
This section needs writing. Below are some items that will be used or moved else where.


== Crack Propagation ==
== Commands (temp) ==
 
Scripted commands
 
AltPropagate
ContactPosition
Friction
JContour
ImperfectInterface
MovePlane
Propagate
PropagateLength
 
In XML files
 
    <Cracks>
        <Propagate criterion='1' direction='0' traction='0'/>
        <AltPropagate criterion='7' direction='4' traction='0'/>
        <PropagateLength>2.5</PropagateLength>
        <JContour type='1' size="2" terms="1"/>
        <Friction>0.3</Friction>
        <MovePlane type='avg' prevent='no'/>
        <ContactPosition>0.8</ContactPosition>
    </Cracks>
 
 
== Crack Propagation Commands ==


In max energy release rate (or max hoop stress), the crack direction is at angle &theta; (which is ccw from self similar growth) and obeys
In max energy release rate (or max hoop stress), the crack direction is at angle &theta; (which is ccw from self similar growth) and obeys

Revision as of 14:17, 25 September 2013

This section needs writing. Below are some items that will be used or moved else where.

Commands (temp)

Scripted commands

AltPropagate ContactPosition Friction JContour ImperfectInterface MovePlane Propagate PropagateLength

In XML files

   <Cracks>
       <Propagate criterion='1' direction='0' traction='0'/>
       <AltPropagate criterion='7' direction='4' traction='0'/>
       <PropagateLength>2.5</PropagateLength>
       <JContour type='1' size="2" terms="1"/>
       <Friction>0.3</Friction>
       <MovePlane type='avg' prevent='no'/>
       <ContactPosition>0.8</ContactPosition>
   </Cracks>


Crack Propagation Commands

In max energy release rate (or max hoop stress), the crack direction is at angle θ (which is ccw from self similar growth) and obeys

      [math]\displaystyle{ \cos\theta = {3R^2 + \sqrt{1+8R^2} \over 1+9R^2} \quad {\rm and} \quad \sin\theta = \mp\sqrt{1-\cos^2\theta} = \mp\left | R(3\cos\theta - 1)\right| }[/math]

where R = KII/KI. The second term is negative or positive depending on KII being positive or negative. In the limit of KI to zero, cos θ = 1/3 for crack direction of -70.5 (or +70.5) degrees. This method requires KI and KII which can only be done for isotropic (and subclasses), mooney, heisotropic (and subclass), and viscoelastic. All use initial, low strain modulus to calculate stress intensity factors.

in cod hoop direction, the code uses the max energy release rate method, but assumes R = δtn or ratio of the sliding and opening crack opening displacements. This method can be used for any material.