2019
DOI: 10.1038/s41598-019-41286-y
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Band Anti-Crossing Model in Dilute-As GaNAs Alloys

Abstract: The band structure of the dilute-As GaNAs material is explained by the hybridization of localized As-impurity states with the valance band structure of GaN. Our approach employs the use of Density Functional Theory (DFT) calculated band structures, along with experimental results, to determine the localized As-impurity energy level and coupling parameters in the band anti-crossing (BAC) k ∙ p model for N-rich alloys. This model captures the reduction of bandgap with increasing arsenic incorporation and provide… Show more

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Cited by 11 publications
(4 citation statements)
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“…Theoretical work has supported these experimental results [27]. The alloy GaAs 1-x N x (x <0.05) has in fact a giant curvature parameter b (bowing) [28,29] Indeed, for GaAsN, b = 16 -20 eV, the gap of the GaAsN and the value of b depend on the nitrogen composition (N). The gap decreases rapidly, while the bowing b decreases with the increase in the nitrogen (N) composition [30][31].…”
Section: Introductionmentioning
confidence: 87%
“…Theoretical work has supported these experimental results [27]. The alloy GaAs 1-x N x (x <0.05) has in fact a giant curvature parameter b (bowing) [28,29] Indeed, for GaAsN, b = 16 -20 eV, the gap of the GaAsN and the value of b depend on the nitrogen composition (N). The gap decreases rapidly, while the bowing b decreases with the increase in the nitrogen (N) composition [30][31].…”
Section: Introductionmentioning
confidence: 87%
“…In some systems such as GaAsN, the band originating from the added nitrogen atoms, the so-called 'defect N state' [54,[96][97][98][99], is strongly dispersed under strain (see Figs. S3b and S4b).…”
Section: Protocol For Determining Bandgap Naturementioning
confidence: 99%
“…First of all, the bowing in bandgap can be portrayed by a single bowing coefficient (b = −1.45 eV) in the entire range of composition. A band-anticrossing model applicable to highly mismatched alloys (Ga 1−x In x N y As 1−y ) [46,47] cannot hence describe the evolution of bandgap Ni 1−x Cd x S alloys, since such a model yields a composition-dependent bowing parameter b. We then followed a well-documented approach by considering three factors, namely charge redistribution, volume deformation, and structural relaxation contributing separately to the phenomenon [17,48].…”
Section: Reverse Bandgap-bowing: An Insightmentioning
confidence: 99%