Close Packed Planes and Slip Systems

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SUMMARY

The discussion centers on identifying slip systems in simple cubic structures, emphasizing that the slip plane is typically the closest-packed plane, even if not perfectly packed. It clarifies that in simple cubic lattices, different planes such as {100}, {110}, and {123} exist, contradicting the notion that all planes are identical. Additionally, the conversation raises the question of the ductility of materials with simple cubic structures, suggesting a need for further exploration in this area.

PREREQUISITES
  • Understanding of crystallography and crystal structures
  • Familiarity with slip systems and their significance in materials science
  • Knowledge of close-packed structures and atomic density concepts
  • Basic principles of ductility in materials
NEXT STEPS
  • Research the slip systems of Body-Centered Cubic (BCC) structures, focusing on the {110} slip plane
  • Explore the properties and examples of ductile materials with simple cubic structures
  • Study the differences between close-packed planes in various crystal lattices
  • Investigate the implications of slip systems on the mechanical properties of materials
USEFUL FOR

Materials scientists, mechanical engineers, and students studying crystallography or materials engineering who seek to deepen their understanding of slip systems and their applications in material properties.

DollarBill
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I posted this in "Materials & Chemical Engineering", but it seems a little more active here.

I'm confused with trying to find the slip systems of a simple cubic. I understand the slip plane would be along the plane with the highest atomic density (a close packed plane). But I don't quite get how to get the slip planes for a simple cubic if the planes aren't close packed and all planes are the same.

From what I get, a close packed plane should be tetrahedral.

Is what I said correct or am I just totally lost :confused:
 
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1. The slip plane is generally the closest-packed plane. The packing doesn't have to be perfect. (In BCC, for example, the slip plane is {110}, which isn't optimally packed.)

2. All planes aren't the same in simple cubic. {100}, {110}, {123} are all different, for example.

3. Isn't this kind of an academic exercise? Are there any ductile materials with a simple cubic structure?
 

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