1998
DOI: 10.1103/physrevb.58.3586
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Optical functions of uniaxial ZnO determined by generalized ellipsometry

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Cited by 219 publications
(123 citation statements)
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“…The drop in the QY near the band edge energy was not as sharp as expected for a direct band semiconductor due to the ±5 nm bandwidth of the monochromator. The feature observed immediately before this drop is an effect of the exciton absorption just below the band edge [20]. The height of the QY curve decreases as the carrier concentration increases.…”
Section: Photocurrent Quantummentioning
confidence: 93%
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“…The drop in the QY near the band edge energy was not as sharp as expected for a direct band semiconductor due to the ±5 nm bandwidth of the monochromator. The feature observed immediately before this drop is an effect of the exciton absorption just below the band edge [20]. The height of the QY curve decreases as the carrier concentration increases.…”
Section: Photocurrent Quantummentioning
confidence: 93%
“…Figure 12 shows the penetration depth of light δ for ordinary polarization (δ = 1/α, where α is the optical absorption coefficient) in ZnO as a function of the wavelength in the UV region [20]. Since all of the crystals were oriented with the c-axis perpendicular to the surface, the ordinary optical functions are used.…”
Section: Optical Measurements and Quantum Yieldmentioning
confidence: 99%
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“…It has been shown by numerous authors, that the measurement of the optical properties of ZnO allows the indirect determination of its electrical properties [2,3,4] when the used spectral range includes the photon energies around the band gap. There are many approaches in the literature for the parameterization of the dielectric function of ZnO [5] in the gap region, including Adachi's model dielectric function [6], Holden model [7,8], Elliott's formula [9], the Tauc-Lorentz (TL) model [10,11] sometimes combined with a Drude oscillator for the IR part [3], model based on dispersion theories [12] or using a quadratic fit to the absorption edge [13]. There are other promising models like the Herzinger-Johs generalized critical point model [14] or the b-spline model by Johs and Hale [15] which can be useful to describe the dielectric function of ZnO.…”
Section: Introductionmentioning
confidence: 99%
“…In current generalized ellipsometers for characterizing anisotropic systems, however, either additional variables [1], e.g., the angle of incidence and the azimuth angles of the polarizer (or analyzer) and of the sample, are changed, or components not commonly found in a conventional rotating element ellipsometer are needed [2,3]. Even in the simplest case ofuniaxial materials, two variables, i.e., the azimuth angles of the polarizer and analyzer, are required if sets of T and A are measured to determine the dielectric tensors of the materials [4].…”
Section: Introductionmentioning
confidence: 99%