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Representing Texture
  1. How do we Represent Textures?
  2. Stereographic Projection: Definition
  3. Stereographic Projection: <100> Poles
  4. Stereographic Projection: <111> Poles
  5. Pole Figures for Polycrystals
  6. Pole Figures for Polycrystals II
  7. Limitations of Pole Figures
  8. Euler Angles Defined
  9. Euler Angles and Euler Space
  10. Orientation Distribution Function (ODF)
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Leonardo da Vinci, Helsinki Award 2006, Design and execution: Gerold Fink, Austria. Click to open PDF document about this award

Leonardo Da Vinci Helsinki Award 2006

Leonardo da Vinci, Helsinki Award 2006, Design and execution: Gerold Fink, Austria. Click to open PDF document about this award

Bronze medal for an outstanding project promoting and supporting the LifeLong Learning EU policy. Award Berlin 2007

 
Stereographic Projection: <111> Poles
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Click here to compare the <100> and <111> pole figures in a new window

Pole figures do not have to show the projections of the <100> set of poles. In fact other sets of poles, such as <111> are often more widely used.

Here you can explore the relationship between the orientation of the unit cell (i.e. in 3D space) and the <111> poles on the stereographic projection. Use the three slider controls to rotate the unit cell around its different axes.

Pole figures for other family of planes, e.g. <110>, <112>, etc. can be constructed in a similar way.

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