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(materials science) slip system

  1. Sep 1, 2006 #1
    for the FCC cubic, there are 12 slip systems: 4 {111} planes and 3 <110> directions...
    what i don't understand is why are there 4{111} planes instead of 1?
     
  2. jcsd
  3. Sep 2, 2006 #2

    Astronuc

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    How many corners to a cube? How many major diagonals?
     
  4. Sep 3, 2006 #3

    Gokul43201

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    In a cube, you'll find you can draw 8 {1,1,1} planes. However, you'll also see that only 4 of these are unique - the other 4 being parallel to these and separated from them by distance of a/sqrt(3), where 'a' is the cube edge.

    What I don't understand is why there are only 3 <110> directions when it looks to me like there should be 6 (2 face diagonals on each of the 3 faces).
     
    Last edited: Sep 3, 2006
  5. Sep 4, 2006 #4

    Astronuc

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    Rotational symmetry - rotate the cube 90° about the normal to the face plane, and one face diagonal transforms to the other (perpendicular) diagonal.

    Or rotate the cube 180° about the normal to the base and the <110> becomes <1[itex]\bar1[/itex]0>.
     
    Last edited: Sep 4, 2006
  6. Sep 5, 2006 #5
    ok~ thank you!
     
  7. Sep 6, 2006 #6

    Gokul43201

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    Doesn't this argue that there is only one relevant <110> direction? After all, I can generate the other 5 face diagonals from any one, using a combination of symmetry preserving rotations.

    Yikes! I've completely lost touch with basic crystallography - time to hit the books.
     
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