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Bike Crank - Panel
Bike Crank - Panel

Numerical Results

Deformed Shape

The following video shows how to plot the deformed shape and use it to check if the displacement constraints have been applied correctly.

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<iframe width="600" height="338" src="
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{include: Bike Crank - Panel}
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h1. Numerical Results

h3. Deformed Shape

The following video shows how to plot the deformed shape and use it to check if the displacement constraints have been applied correctly.
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{widget:url=http://www.youtube.com/watchembed/yVtxuL9Nxy8?v=yVtxuL9Nxy8|width=600|height=370}
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h3. {latex} {\bf $\sigma_x$}{latex} Contours

We next take a look at {latex}rel=0" frameborder="0" allowfullscreen></iframe>

Summary of steps in the above video:

  1. Under the tree, highlight Solution
  2. Select Deformation > Total Deformation
  3. Solve

Sigma_x Contours

We next take a look at

Latex
 $\sigma_x$

...

 variation 
...
 in 
...
 the model.
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<iframe width="600" height="338" src=" model.
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{widget:url=http://www.youtube.com/embed/watch35YXCKqC1Ng?v=35YXCKqC1Ng|width=600|height=370}
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You can save an image of the contours to a file using the instructions below.
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{widget:url=httprel=0" frameborder="0" allowfullscreen></iframe>
Summary of steps in the above video:
  1. Under the tree, highlight Solution
  2. Select Stress > Normal Stress
  3. Check that it is in the X direction and rename to sigma_x
  4. Solve
You can save an image of the contours to a file using the instructions below.
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<iframe width="600" height="338" src="://www.youtube.com/embed/watch?v=4PGJ90-lg0o|width=600|height=370}
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Below, we take a closer look at the {latex}?rel=0" frameborder="0" allowfullscreen></iframe>
It's incredibly hard to describe in words where this button is located. Watch the video and skip to 0:18 for the location. OR use the snipping tool.
 
Below, we take a closer look at the 
 Latex
 $\sigma_x$
...
 variation 
...
 on 
...
 the 
...
 front 
...
 face 
...
 and 
...
 compare 
...
 it 
...
 to 
...
 what 
...
 we 
...
 expect 
...
 from 
...
 beam 
...
 bending theory.
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<iframe width="600" height="338" src=" theory.
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{widget:url=http://www.youtube.com/watchembed/1YSyadkkzms?v=1YSyadkkzms|width=600|height=370}
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We interrogate {latex}rel=0" frameborder="0" allowfullscreen></iframe>
Summary of steps in the above video:
  1. Next to Probe, click on Max and Min to enable the location of highest and lowest normal stress in the x direction
 
We interrogate 
 Latex
 $\sigma_x$
...
 variation 
...
 in 
...
 the 
...
 interior 
...
 of 
...
 the 
...
 model 
...
 using 
...
 "section 
...
 planes".
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<iframe width="600" height="338" src="
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{widget:url=http://www.youtube.com/watch?v=embed/YM_YUta3-78|width=600|height=370}
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h3. {latex} ${\bf \sigma_x}${latex} 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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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="http://www.youtube.com/watch?v=embed/R-w8mA2MzSk|width=600|height=370}
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Second, we create the desired line on the front face.
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Second, we create the desired line on the front face.
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<iframe width="600" height="338" src="url=http://www.youtube.com/watchembed/dDPSyw6dNXE?v=MW2jSeEfHpw|width=600|height=370}
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Last, we extract {latex}rel=0" frameborder="0" allowfullscreen></iframe>
 
Last, we extract 
 Latex
 $\sigma_x$
...
 along 
...
 the 
...
 line 
...
 and 
...
 export 
...
 the 
...
 results 
...
 to 
...
 an 
...
 Excel file.
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<iframe width="600" height="338" src=" file.
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{widget:url=http://www.youtube.com/embed/watchkJfABDOVfIo?v=kJfABDOVfIo|width=600|height=370}
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[*Go to Step 7: Verification & Validation*|Crank - Verification & Validation]

[Go to all ANSYS Learning Modules|ANSYS Learning Modules]\\
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  Go to Step 7: Verification & Validation 
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