1998
DOI: 10.1103/physrevlett.80.4939
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Structural and Electronic Properties of a Wide-Gap Quaternary Solid Solution: \(Zn, Mg\) \(S, Se\)

Abstract: The structural properties of the (Zn, Mg) (S, Se) solid solutions are determined by a combination of the computational alchemy and the cluster expansion methods with Monte Carlo simulations. We determine the phase diagram of the alloy and show that the homogeneous phase is characterized by a large amount of short-range order occurring among first-nearest neighbors. Electronic-structure calculations performed using the special quasirandom structure approach indicate that the energy gap of the alloy is rather se… Show more

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Cited by 46 publications
(36 citation statements)
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“…A SQS is designed by selectively populating a supercell such that the short-ranged, geometric correlations approximate that of the random alloy. Although this approach has been demonstrated to accurately reproduce the properties of metals [18][19][20] and semiconductors [21,22], it has only received minimal attention by the oxide community [23]. The predicted results from these computations are compared to structures measured from powered neutron diffraction experiments.…”
Section: Introductionmentioning
confidence: 99%
“…A SQS is designed by selectively populating a supercell such that the short-ranged, geometric correlations approximate that of the random alloy. Although this approach has been demonstrated to accurately reproduce the properties of metals [18][19][20] and semiconductors [21,22], it has only received minimal attention by the oxide community [23]. The predicted results from these computations are compared to structures measured from powered neutron diffraction experiments.…”
Section: Introductionmentioning
confidence: 99%
“…For large-sized SQSs, the direct enumeration method becomes time-consuming since the total number of possible candidate structures increases exponentially with N (combinatorial explosion). Therefore, we employ the Monte Carlo simulated annealing technique [22][23][24] in generating SQSs with N > 16. For each alloy composition, different choices of lattice vectors are tested until the supercell with the lowest periodicity error has been found.…”
Section: Generation Of Special Quasi-random Structuresmentioning
confidence: 99%
“…To the best of our knowledge, SQSs for ternary fcc alloys have been developed only recently [20]. In this work, using a combination of exhaustive enumeration [21] and the Monte Carlo simulated annealing technique [22][23][24], we developed SQSs for ternary bcc alloys with four different compositions:…”
Section: Introductionmentioning
confidence: 99%
“…To apply VCA method in order to study the case of doping, one must concern about certain important issues: firstly the accuracy of calculation, secondly the efficiency for treating the heterovalent systems and lastly the electronic property that we are trying to calculate. There exists a different formalism called computational alchemy [54,55] to go beyond VCA. But this method is much more intricate than slandered VCA formalism, demanding the utilization of density-functional linear-response methods.…”
Section: Theory and Computational Methodsmentioning
confidence: 99%