Phase Shift and Frequency Doubling on Intensity Oscillations of Reflection High-Energy Electron Diffraction: One-Beam Dynamical Calculations for Ge on Ge(111) Surface
- 1 March 1994
- journal article
- Published by IOP Publishing in Japanese Journal of Applied Physics
- Vol. 33 (3A) , L377
- https://doi.org/10.1143/jjap.33.l377
Abstract
Reflectivities of a high-energy electron beam are calculated under the one-beam condition with varying growing layer thickness and glancing angle of the incident electron beam as an example of Ge growth on a Ge(111) surface. The potential in the growing layer is assumed to be proportional to layer coverage. In order to investigate characteristic behaviors of reflectivity, a simple “birth-death model” is used to simulate the growth mode. It is revealed that the phase of diffracted electron waves in the growing layers play an important role in the understanding of “phase shift”, “frequency-doubling” and also characteristic change of rocking curves, which are observed in experiments.Keywords
This publication has 9 references indexed in Scilit:
- RHEED intensity oscillations with extra maximaSurface Science, 1992
- Reflection High-Energy Electron Diffraction Study of the Growth of Ge on the Ge(111) SurfaceJapanese Journal of Applied Physics, 1992
- Numerical convergence of dynamical calculations of reflection high-energy electron diffraction intensitiesSurface Science, 1990
- Birth-death models of epitaxy: I. Diffraction oscillations from low index surfacesSurface Science, 1989
- Surface X-Ray Scattering during Crystal Growth: Ge on Ge(111)Physical Review Letters, 1988
- Monolayer and bilayer growth on Ge(111) and Si(111)Surface Science, 1987
- Correction to “Many-Beam Calculation of RHEED Intensities by the Multi-Slice Method”Japanese Journal of Applied Physics, 1985
- Diffraction from stepped surfaces: I. Reversible surfacesSurface Science, 1984
- Many-Beam Calculation of Reflection High Energy Electron Diffraction (RHEED) Intensities by the Multi-Slice MethodJapanese Journal of Applied Physics, 1983