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Ideal Mechanical Strength Lindsay O’Brien, Course 22 9/27/12.

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Presentation on theme: "Ideal Mechanical Strength Lindsay O’Brien, Course 22 9/27/12."— Presentation transcript:

1 Ideal Mechanical Strength Lindsay O’Brien, Course 22 9/27/12

2 Clarification of Variables VariableUnitsDescription eV/atomBinding energy per atom --Shear elastic strain --Hydrostatic invariant GPaShear modulus GPaBulk modulus m2m2 Slip plane area --Bravais translational vector energy/areaGeneralized stacking fault energy/areaUnstable stacking energy

3 Potential Learning Landscape Metallic Bonding Explanation of Metal Properties Metastable State of Matter Binding Energy Ideal Strength Potential Energy Landscape Thought Experiment Versus Frenkel Sinusoidal Shear Modulus G, Bulk Modulus B Dislocations Types of Dislocations Explanation of Strength Discrepancies

4 Potential Energy Landscape Activation Energy Turning Point Things to Remember: First derivative of potential is force Force = 0 corresponds to minimum or saddle point When the second derivative of potential is zero, you’re at a turning point Convex Concave http://www.engr.ucsb.edu/~shell/che210d/Exploring_the_energy_landscape.pdf

5 Shear and Bulk Moduli Hydrostatic!

6 Measurement of Ideal Stress Assumptions Perfect lattice with no defects Temperature = 0 K ɛ hydro ɛ shear Oh no!

7 Prove it! Electron glue is local (only care about atomic planes directly below and above)

8 Further Simplification Small Deformation (Small x) Large Deformation (Large x)

9 Thanks!


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