1980
DOI: 10.1143/jjap.19.1473
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Bandgap Energy of InGaAsP Quaternary Alloy

Abstract: The bandgap energy of InGaAsP quaternary alloy lattice-matched to InP has been precisely determined by electroreflectance (ER) measurements. The ER spectra show the typical low-field ER lineshape over the whole alloy composition range, and this has enabled us to determine the precise bandgap energy of the InGaAsP alloy easily. It was found that the bandgap energy E g of the In1-x Ga x As y P1-y … Show more

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Cited by 41 publications
(9 citation statements)
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“…Kuphal's additional term improves the agreement considerably. We note as well that the electroreflectance data of Yamazoe et al (6) agree with values obtained from Eq. [5] to within 5 meV.…”
Section: Table II Lattice Parameters (~) Elastic Constants (• 1011 Dy...supporting
confidence: 88%
See 1 more Smart Citation
“…Kuphal's additional term improves the agreement considerably. We note as well that the electroreflectance data of Yamazoe et al (6) agree with values obtained from Eq. [5] to within 5 meV.…”
Section: Table II Lattice Parameters (~) Elastic Constants (• 1011 Dy...supporting
confidence: 88%
“…4. The constant mismatch solutions fall on straight lines, but the constant wavelength solutions are kinked at zero mismatch because of the crossing of the [6] light and heavy hole valence bands.…”
Section: Or or As (' §mentioning
confidence: 97%
“…Second, the bandgap energies of the WZ quaternary alloys have not been reported in the literature. According to Yamazoe et al, the band gap energy of ZB In 1– x Ga x As y P 1– y quaternary alloy lattice-matched to InP is given as E g = 1.35–0.738 y + 0.138 y 2 at room temperature . From this equation, the bandgap energies of the ring and axial QW are calculated to be ∼0.89 and ∼1.115 eV, which correspond to the wavelengths of ∼1.39 and ∼1.11 μm, respectively, assuming no quantum confinement effect.…”
Section: Experimental Methodsmentioning
confidence: 99%
“…According to Yamazoe et al, the band gap energy of ZB In 1−x Ga x As y P 1−y quaternary alloy lattice-matched to InP is given as E g = 1.35−0.738y + 0.138y 2 at room temperature. 42 From this equation, the bandgap energies of the ring and axial QW are calculated to be ∼0.89 and ∼1.115 eV, which correspond to the wavelengths of ∼1.39 and ∼1.11 μm, respectively, assuming no quantum confinement effect. Also, from the empirical equation it can be noted that more arsenic leads to a lower bandgap energy and a longer emission wavelength.…”
Section: Nano Lettersmentioning
confidence: 99%
“…The model has been improved by adding coefficient represents the effective bowing parameter. The relation becomes (Yamazoe et al 1980):…”
Section: Energy Gap Of the Quaternary In 1−x Ga X As Y P 1−ymentioning
confidence: 99%