Total-energy gradients and lattice distortions at point defects in semiconductors
- 15 May 1985
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 31 (10) , 6541-6551
- https://doi.org/10.1103/physrevb.31.6541
Abstract
A parameter-free, self-consistent method for calculating the gradient of the total energy (i.e., forces on atoms) of point defects in semiconductors is described. It is shown that under two conditions, (i) the pseudopotential approach and (ii) the inclusion of basis-set derivatives, the Hellmann-Feynman theorem can be applied. The convergence properties of the force calculation are examined, and the method is used to study the breathing distortions of the vacancy in silicon. The results, such as the direction and amplitude of the distortions and the force constants, are compared to other calculations and to available experimental data.Keywords
This publication has 41 references indexed in Scilit:
- Electronic structure and total-energy migration barriers of silicon self-interstitialsPhysical Review B, 1984
- Calculation of the total energy of charged point defects using the Green's-function techniquePhysical Review B, 1984
- Microscopic Theory of Atomic Diffusion Mechanisms in SiliconPhysical Review Letters, 1984
- Barrier to Migration of the Silicon Self-InterstitialPhysical Review Letters, 1984
- Theory of off-center impurities in silicon: Substitutional nitrogen and oxygenPhysical Review B, 1984
- Theory of Enhanced Migration of Interstitial Aluminum in SiliconPhysical Review Letters, 1983
- Tractable Approach for Calculating Lattice Distortions around Simple Defects in Semiconductors: Application to the Single Donor Ge in GaPPhysical Review Letters, 1982
- Theory of the silicon vacancy: An Anderson negative-systemPhysical Review B, 1980
- Lattice distortion near vacancies in diamond and silicon. IJournal of Physics C: Solid State Physics, 1971
- Lattice distortion near vacancies in diamond and silicon. IiJournal of Physics C: Solid State Physics, 1971