2024
DOI: 10.3390/nano14100839
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A Systematic Study of the Temperature Dependence of the Dielectric Function of GaSe Uniaxial Crystals from 27 to 300 K

Long V. Le,
Tien-Thanh Nguyen,
Xuan Au Nguyen
et al.

Abstract: We report the temperature dependences of the dielectric function ε = ε1 + iε2 and critical point (CP) energies of the uniaxial crystal GaSe in the spectral energy region from 0.74 to 6.42 eV and at temperatures from 27 to 300 K using spectroscopic ellipsometry. The fundamental bandgap and strong exciton effect near 2.1 eV are detected only in the c-direction, which is perpendicular to the cleavage plane of the crystal. The temperature dependences of the CP energies were determined by fitting the data to the ph… Show more

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Cited by 1 publication
(6 citation statements)
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“…The dominant peak can be attributed to the recombination of free excitons (FX), specifically to the n = 1 exciton state associated with the direct gap. This observation is consistent with earlier reports [21,[24][25][26]29,32,33,43,44]. At low temperatures, other peaks occur below the FX, which may be due to bound excitons (BX) or ground states of excitons with large binding energy (Frenkel excitons).…”
Section: Resultssupporting
confidence: 93%
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“…The dominant peak can be attributed to the recombination of free excitons (FX), specifically to the n = 1 exciton state associated with the direct gap. This observation is consistent with earlier reports [21,[24][25][26]29,32,33,43,44]. At low temperatures, other peaks occur below the FX, which may be due to bound excitons (BX) or ground states of excitons with large binding energy (Frenkel excitons).…”
Section: Resultssupporting
confidence: 93%
“…The high-energy FX is undoubtedly caused by the ground states of Wannier-Mott excitons. These Wannier-Mott excitons are formed by electrons from the bottom conduction band and holes from the top valence band at the Γpoint [32]. Figure 2a illustrates the change in absorption in a GaSe thin slab with the temperature increasing from 17 to 300 K. The absorption coefficient, α, is determined by converting the transmission spectra using the relation α = 1/dlog(I 0 /I); here d represents the sample thickness, I 0 is the transmission without the sample, and I is the transmission with the sample.…”
Section: Resultsmentioning
confidence: 99%
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