Diffraction analysis of a disordered surface, modelled on a probability distribution of reconstructed blocks: Bi/Si(001)-(2xn), n = 6.45

Citation
N. Jedrecy et al., Diffraction analysis of a disordered surface, modelled on a probability distribution of reconstructed blocks: Bi/Si(001)-(2xn), n = 6.45, J PHYS-COND, 11(8), 1999, pp. 1935-1951
Citations number
25
Categorie Soggetti
Apllied Physucs/Condensed Matter/Materiales Science
Journal title
JOURNAL OF PHYSICS-CONDENSED MATTER
ISSN journal
09538984 → ACNP
Volume
11
Issue
8
Year of publication
1999
Pages
1935 - 1951
Database
ISI
SICI code
0953-8984(19990301)11:8<1935:DAOADS>2.0.ZU;2-E
Abstract
Bismuth adsorbs on the Si(001)-(1 x 2) surface in the form of rows of dimer s. Missing-dimer lines (MDLs) are created perpendicularly every n units, le ading to (2 x n) periodicity. Depending on the coverage, n can vary from 12 to 5. We investigated by grazing incidence x-ray diffraction the (2 x n) s tructure, with n = 6.45. The disorder in the MDL periodicity, as well as th e defects along the MDL, reduce considerably the correlation length of the reconstructed domains. As a consequence, the integrated intensity of each r eflection must be corrected, evaluating the trace of the resolution functio n across the diffraction node. The structural refinement, based on the as-d erived intensities, provides the Bi dimer bond length (3.11 Angstrom) the S i atom positions (bulklike), and the height of the Pi plane with respect to Si (1.88 Angstrom). In addition, we give evidence that the dimers are disp laced along the row from ideal positions towards the MDL (from 0.15 to 0.50 Angstrom). Last, the diffraction profiles are calculated, on the basis of a probability distribution of (2 x n) cells (n = 6, 7, 1), using the phase- matrix method. The average positions of the fractional peaks are related to the concentration of each type of cell. The width and the intensity of the second order peaks, compared to those of the first order peaks, allow us t o account for the aggregation tendency.