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Dislocations in compression/tension Re-creation of the Bragg-Nye Bubble-Raft video, from DoITPoMS Teaching and Learning Packages, Cambridge
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Deformation in the bulk via dislocations (shear) Re-creation of the Bragg-Nye Bubble-Raft video, from DoITPoMS Teaching and Learning Packages, Cambridge
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Carbide Barriers
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Large Precipitates
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Stacking Fault Interactions
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High Temperature
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Motion of dislocations Incorrect Correct Mode Caterpillar: W. McCallister, Introduction to Materials Science Video’s: DoITPoMS Teaching and Learning Packages Brachistochrone Solution, i.e. Path of Least Resistance
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Dislocation Movement
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Similar to Tomlinson Model 1 Abrupt jump of atoms from one equilibrium position to another Dissipation completely into bulk (phonons) Finite friction (even in v = 0 limit) Uncoupled and instantaneous jumps Force 1 G. A. Tomlinson, Philos. Mag. 7, 905 (1929) phonon
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Motion Dislocation (not atom) moves in a quasi-harmonic potential Radiates phonons as to goes Small velocity, kinetic energy is radiated away rapidly F = b P Large velocity, viscous drag Force T T T T T phonon
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Barriers at the atomic scale EPEP E1E1 T E2E2 E Static EE Additional energy E to move dislocation from static configuration
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Kinks
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Details for motion Direction of motion
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Frank-Rhead Source
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Dislocation Source 1
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Dislocation Source 2
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Dislocations from a grain boundary
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CONCEPT OF IMAGE FORCES A hypothetical negative dislocation is assumed to exist across the free-surface for the calculation of the force (attractive) experienced by the dislocation in the proximal presence of a free-surface A dislocation near a free surface (in a semi-infinite body) experiences a force towards the free surface, which is called the image force. The force is called an ‘image force’ as the force can be calculated assuming an negative hypothetical dislocation on the other side of the surface (figure below).
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Image Forces
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