Theory of substitutional carbon and boron in silicon
- 1 January 1992
- journal article
- Published by IOP Publishing in Semiconductor Science and Technology
- Vol. 7 (1) , 27-30
- https://doi.org/10.1088/0268-1242/7/1/005
Abstract
Local density functional theory is used to evaluate the structures, vibrational frequencies and effective charges of the substitutional impurities C and B- in silicon. The method uses a 71 atom H-terminated cluster with Gaussian basis functions. The authors find the B-Si length to be 2.097 AA and the triplet local mode at 635 cm-1, which is within 12 cm-1 of the observed one. The C-Si length and triplet mode are 2.101 AA and 561 cm-1 respectively. This frequency is within 50 cm-1 of the observed local mode. The effective charges on the impurities show that substitutional C leads to twice as much local mode absorption as an equal concentration of B-.Keywords
This publication has 21 references indexed in Scilit:
- Ab initiocalculations on the passivation of shallow impurities in GaAsPhysical Review Letters, 1990
- Energetics ofDX-center formation in GaAs andAs alloysPhysical Review B, 1989
- Theory of hydrogen diffusion and reactions in crystalline siliconPhysical Review B, 1989
- Lattice distortions induced by carbon in siliconPhilosophical Magazine A, 1988
- Metastability of the Isolated Arsenic-Antisite Defect in GaAsPhysical Review Letters, 1988
- Theoretical Evidence for an Optically Inducible Structural Transition of the Isolated As Antisite in GaAs: Identification and Explanation of?Physical Review Letters, 1988
- Local density functional calculations of the structure and vibratory modes of the substitutional carbon impurity in siliconJournal of Physics C: Solid State Physics, 1987
- Theory of off-center impurities in silicon: Substitutional nitrogen and oxygenPhysical Review B, 1984
- Vibrational absorption of carbon and carbon-oxygen complexes in siliconJournal of Physics and Chemistry of Solids, 1969
- Absorption by the vibrations of uncharged atomsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1967