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Electronic properties of random alloys: Special quasirandom structures

1K

Citations

109

References

1990

Year

TLDR

Random substitutional alloys require structural models, and conventional approaches use random site occupancy, whereas this work proposes special quasirandom structures that better reproduce key radial correlations with small cells. The study aims to design special quasirandom structures that accurately mimic random alloy correlations and to demonstrate their effectiveness on semiconductor alloys. The authors construct short-period SQS superlattices, compute their electronic structure, total energy, and equilibrium geometry using first-principles methods, and benchmark the results against experimental data. The resulting SQS are short-period superlattices with nonstandard layer orientations that, when evaluated with first-principles calculations, reproduce experimental electronic and structural properties of semiconductor alloys.

Abstract

Structural models needed in calculations of properties of substitutionally random ${\mathit{A}}_{1\mathrm{\ensuremath{-}}\mathit{x}}$${\mathit{B}}_{\mathit{x}}$ alloys are usually constructed by randomly occupying each of the N sites of a periodic cell by A or B. We show that it is possible to design ``special quasirandom structures'' (SQS's) that mimic for small N (even N=8) the first few, physically most relevant radial correlation functions of an infinite, perfectly random structure far better than the standard technique does. These SQS's are shown to be short-period superlattices of 4--16 atoms/cell whose layers are stacked in rather nonstandard orientations (e.g., [113], [331], and [115]). Since these SQS's mimic well the local atomic structure of the random alloy, their electronic properties, calculable via first-principles techniques, provide a representation of the electronic structure of the alloy. We demonstrate the usefulness of these SQS's by applying them to semiconductor alloys. We calculate their electronic structure, total energy, and equilibrium geometry, and compare the results to experimental data.

References

YearCitations

1965

61.8K

1981

20.5K

1980

14.1K

1990

3.7K

1967

2.7K

1966

2.4K

1973

2K

1951

1.9K

1984

1.8K

1975

1.7K

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