Diffusion drift paths in the core region of an edge dislocation
- 1 June 1975
- journal article
- research article
- Published by Wiley in Physica Status Solidi (b)
- Vol. 69 (2) , 417-428
- https://doi.org/10.1002/pssb.2220690213
Abstract
Using the Johnson potential, the atomic configurations around perfect dislocations with 〈100〉Burgers vector in Ni and γ‐Fe were calculated using the relaxation procedure of Bullough and Perrin. Johnson's carbon–metal potential was used to calculate paths of maximum energy gain between octahedral sites. Four rows of sinks were found, in regions where the shear stress, the compressional and dilational stress predominate. Around each sink is a region draining into it. The binding energy of the C‐atom is strongest for the dilational sink: 0.21 and 0.11 eV for Ni and γ‐Fe, respectively. The imperfect 1/2 〈100〉 dislocation, which is a Frank partial, was also investigated for Ni. The binding energy of the C‐atom to the stacking fault sites is 0.74 eV (Suzuki effect).Keywords
This publication has 10 references indexed in Scilit:
- Structure of the 〈100〉 Edge Dislocation in IronJournal of Applied Physics, 1968
- The morphology of interstitial aggregates in ironProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1968
- Point-Defect Calculations for an fcc LatticePhysical Review B, 1966
- Energy and Atomic Configuration of Complete and Dissociated Dislocations. I. Edge Dislocation in an fcc MetalPhysical Review B, 1966
- Calculation of the energy and migration characteristics of carbon in martensiteActa Metallurgica, 1965
- Interstitials and Vacancies inIronPhysical Review B, 1964
- Dynamics of Radiation DamagePhysical Review B, 1960
- Vacancy relaxation in cubic crystalsJournal of Physics and Chemistry of Solids, 1960
- Dislocation Theory of Yielding and Strain Ageing of IronProceedings of the Physical Society. Section A, 1949
- A quantum mechanical calculation of the elastic constants of monovalent metalsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1936