2022
DOI: 10.1021/acsomega.1c06795
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Pressure-Induced Enhanced Optical Absorption in Sulvanite Compound Cu3TaX4 (X = S, Se, and Te): An ab Initio Study

Abstract: Ab initio study on the family of ternary copper chalcogenides Cu 3 TaX 4 (X = S, Se, and Te) is performed to investigate the suitability of these compounds to applications as photovoltaic absorber materials. The density functional theory based full potential linearized augmented plane wave method (FP-LAPW method) is employed for computational purposes. The electronic structure and optical properties are determined including electron–electron interaction … Show more

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Cited by 4 publications
(3 citation statements)
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“…Thus, at 20 and 25 GPa, the optical parameters that have been presented in terms of photon energy (eV) were enhanced as compared to P = 0–15 GPa. Similarly, pressure-dependent enhancement of optical properties was formerly reported for halide perovskite, sulvanite compounds, and glass materials. However, compared to these compounds, Na 2 GeO 3 has shown better enhancement due to the resultant direct band electronic transition at P ∼ 20 GPa.…”
Section: Resultssupporting
confidence: 55%
“…Thus, at 20 and 25 GPa, the optical parameters that have been presented in terms of photon energy (eV) were enhanced as compared to P = 0–15 GPa. Similarly, pressure-dependent enhancement of optical properties was formerly reported for halide perovskite, sulvanite compounds, and glass materials. However, compared to these compounds, Na 2 GeO 3 has shown better enhancement due to the resultant direct band electronic transition at P ∼ 20 GPa.…”
Section: Resultssupporting
confidence: 55%
“…Here we are mostly focused on the absorption coefficient (α a ) and refractive index ( n ) calculated from the dielectric function ϵ(ω) = ϵ 1 (ω) + i ϵ 2 (ω). The real part ϵ 1 (ω) characterizes the degree of polarization under an external electric field, and the imaginary part ϵ 2 (ω) characterizes the interband electronic transition from occupied states to unoccupied states. , ϵ 2 (ω) can be directly calculated from the one-electron orbitals and energies obtained from the Kohn–Sham equations. It is given by the equation below , ε 2 false( ω false) = 2 e 2 π m 2 ω 2 n n k d 3 k false| < k n false| p⃗ | k n > | 2 false[ 1 f ( k n ) false] δ false( E k n E k n false′ normalℏ ω false)…”
Section: Resultsmentioning
confidence: 99%
“…The real part ϵ 1 (ω) characterizes the degree of polarization under an external electric field, and the imaginary part ϵ 2 (ω) characterizes the interband electronic transition from occupied states to unoccupied states. 87 , 88 ϵ 2 (ω) can be directly calculated from the one-electron orbitals and energies obtained from the Kohn–Sham equations. It is given by the equation below 89 , 90 where is the momentum operator, is the eigenfunction of the eigenvalue, and is the Fermi Distribution function.…”
Section: Resultsmentioning
confidence: 99%