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<iframe width="600" height="338" src="//www.youtube.com/embed/yVtxuL9Nxy8?rel=0" frameborder="0" allowfullscreen></iframe> |
Summary of steps in the above video:
- Under the tree, highlight Solution
- Select Deformation > Total Deformation
- Solve
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{latex} {\bf $\sigma_x$}{latex} |
Sigma_x Contours
We next take a look at
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{latex} $\sigma_x${latex} |
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<iframe width="600" height="338" src="//www.youtube.com/embed/35YXCKqC1Ng?rel=0" frameborder="0" allowfullscreen></iframe> |
Summary of steps in the above video:
- Under the tree, highlight Solution
- Select Stress > Normal Stress
- Check that it is in the X direction and rename to sigma_x
- Solve
You can save an image of the contours to a file using the instructions below.
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Below, we take a closer look at the
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{latex} $\sigma_x${latex} |
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<iframe width="600" height="338" src="//www.youtube.com/embed/1YSyadkkzms?rel=0" frameborder="0" allowfullscreen></iframe> |
Summary of steps in the above video:
- Next to Probe, click on Max and Min to enable the location of highest and lowest normal stress in the x direction
We interrogate
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{latex} $\sigma_x${latex} |
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<iframe width="600" height="338" src="//www.youtube.com/embed/YM_YUta3-78?rel=0" frameborder="0" allowfullscreen></iframe> |
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{latex} ${\bf \sigma_x}${latex} |
Sigma_x along a Line using "Path" Operations
First, we create two coordinate systems which we'll use to define the start and end points of the line.
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<iframe width="600" height="338" src="//www.youtube.com/embed/dDPSyw6dNXE?rel=0" frameborder="0" allowfullscreen></iframe> |
Last, we extract
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{latex} $\sigma_x${latex} |
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