1988
DOI: 10.1103/physrevb.37.10244
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Band-gap tailoring of ZnO by means of heavy Al doping

Abstract: Films of ZnO:Al were produced by weakly reactive dual-target magnetron sputtering. Optical band gaps, evaluated from spectrophotometric data, were widened in proportion to the Al doping. The widening could be quantitatively reconciled with an effective-mass model for n-doped semiconductors, provided the polar character of ZnO was accounted for.

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Cited by 844 publications
(383 citation statements)
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“…Blue shift of the bandgap absorption edge is observed and is due to the increase of carrier concentration due to the Burstein-Moss effect [8]. Assuming the Fermi surface is spherical, the following equation was derived for the Burstein-Moss effect [9,37]:…”
Section: Discussionmentioning
confidence: 99%
“…Blue shift of the bandgap absorption edge is observed and is due to the increase of carrier concentration due to the Burstein-Moss effect [8]. Assuming the Fermi surface is spherical, the following equation was derived for the Burstein-Moss effect [9,37]:…”
Section: Discussionmentioning
confidence: 99%
“…Competing with the BM shift is the bandgap renormalization, a many-body effect which is the result of electron-dopant interactions along with the Coulomb and exchange interactions between the conduction band electrons [15,26,40]. Based on Jain's model, in a heavily doped semiconductor, the bandgap renormalization can be described by [14,42] [21,22,37], the relative dielectric constant is 21.9 [43], and the values of Λ and N b are 1 [42].…”
Section: Bandgap Shiftmentioning
confidence: 99%
“…The refractive index (n) is an important factor to fabricate the devices with good optical properties because the dispersion energy is dependent on to the optical transition and optical conductivity [29]. The value of refractive index for pure and Ag doped ZnO thin films were calculated by the equation 8 [30]:…”
Section: Resultsmentioning
confidence: 99%