Periodic faceting on vicinal GaAs(110) surfaces during epitaxial growth
- 19 April 1993
- journal article
- Published by AIP Publishing in Applied Physics Letters
- Vol. 62 (16) , 1922-1924
- https://doi.org/10.1063/1.109545
Abstract
The formation and evolution of quasiperiodic microfacets on vicinal GaAs(110) surfaces grown by molecular beam epitaxy was investigated with transmission electron microscopy and modeled using Monte Carlo simulations. Layers of GaAs and (Al,Ga)As were grown on surfaces misoriented 0°–2° toward (010) (steps in the [001] direction). Under the growth conditions studied, the vicinal surfaces form quasiperiodic microfacets oriented along the step direction. The time evolution of the facet density and facet height as a function of vicinal angle indicate that the formation of microfacets is a result of kinetically limited step bunching during step-flow growth.Keywords
This publication has 16 references indexed in Scilit:
- Lateral motion of terrace width distributions during step-flow growthApplied Physics Letters, 1992
- Dynamics of step flow in a model of heteroepitaxyPhysical Review B, 1992
- Nonplanar step and terrace configurated surfaces as templates for crystal growth dynamics studiesJournal of Vacuum Science & Technology A, 1992
- Size quantization by faceting in (110)-oriented GaAs/AlAs heterostructuresApplied Physics Letters, 1992
- Formation of quantum well wire-like structures by MBE growth of AlGaAs/GaAs superlattices on GaAs (110) surfacesJournal of Crystal Growth, 1991
- Evolution of terrace size distributions during thin-film growth by step-mediated epitaxyJournal of Applied Physics, 1990
- Terrace width ordering mechanism during epitaxial growth on a slightly tilted substrateJournal of Crystal Growth, 1989
- The kinetics of fast steps on crystal surfaces and its application to the molecular beam epitaxy of siliconIBM Journal of Research and Development, 1988
- Step Motion on Crystal Surfaces. IIJournal of Applied Physics, 1969
- The growth of crystals and the equilibrium structure of their surfacesPhilosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences, 1951