Lattice defects in III-V semiconductors
- 15 November 1981
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 24 (10) , 6020-6028
- https://doi.org/10.1103/physrevb.24.6020
Abstract
In this work the results of a study of the electronic structure of various lattice defects in III — V compounds are presented. The calculations are carried out by means of a tight-binding scheme with bulk parameters typical of GaAs. The Hamiltonian is solved within the cluster-Bethe-lattice approximation; this method allows us to treat complex defects without much difficulty. Anion and cation vacancies and antisite defects and vacancies around them are considered. The density of states as well as the energy and localization of the bound states are reported. The method allows one to interpret easily upon physical grounds the different features of the electronic structure of the defects. The effect of the ionicity on the electronic structure of antisite defects is also discussed. It is shown that as the ionicity increases, deep level instead of shallow can be introduced in the main gap by those defects.Keywords
This publication has 13 references indexed in Scilit:
- Electronic structure of vacancies in Si(111) unreconstructed surfacesPhysical Review B, 1981
- Vacancy at the Si(111) unreconstructed surface: Electron states and absence of the Jahn-Teller distortionSolid State Communications, 1980
- Defects at surfaces and interfaces — A scattering theoretical approachSolid State Communications, 1980
- Vacancies near semiconductor surfacesPhysical Review B, 1979
- Electronic Structure of the Jahn-Teller Distorted Vacancy in SiliconPhysical Review Letters, 1979
- Self-Consistent Method for Point Defects in Semiconductors: Application to the Vacancy in SiliconPhysical Review Letters, 1978
- Self-Consistent Green's-Function Calculation of the Ideal Si VacancyPhysical Review Letters, 1978
- Theory of metal-semiconductor interfacesPhysical Review B, 1978
- Electronic structure of the GeGaAs (111) and () heterojunctionsSolid State Communications, 1977
- "Cluster-Bethe-lattice" method: Electronic density of states of amorphous and crystalline homopolar solidsPhysical Review B, 1974