2010
DOI: 10.1088/0953-8984/22/44/445402
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Density functional study of the electronic structure and lattice dynamics of SrCl2

Abstract: A theoretical study of the structural, electronic, optical and lattice dynamical properties of SrCl(2) in the cubic fluorite structure has been performed using first-principles calculations. The calculated ground state and elastic properties are in good agreement with the experiments. The calculated band gap is underestimated within the generalized gradient approximation for the exchange and correlation functional. GW calculations have been performed in order to improve the band gap and good agreement with the… Show more

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Cited by 8 publications
(4 citation statements)
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“…(e.g., a = 9.944 Å b = 6. 693 Å, c = 7.100 Å as opposed to experimental a = 9.907 Å, b = 6.591 Å, c = 6.974 Å), that results in lower force constants and subsequently lower vibrational frequencies. , Hence, we believe that the peak at 690 cm –1 corresponds to the plutonyl­(V) ν1 stretch, while the peak at 630 cm –1 corresponds to the equatorial PuO 5 breathing mode. These Raman data represent the first measurement of the plutonyl­(V) stretching frequency and can now be used as a reference going forward for the Raman investigation of other extended structure plutonyl­(V) materials.…”
Section: Results and Discussionmentioning
confidence: 99%
“…(e.g., a = 9.944 Å b = 6. 693 Å, c = 7.100 Å as opposed to experimental a = 9.907 Å, b = 6.591 Å, c = 6.974 Å), that results in lower force constants and subsequently lower vibrational frequencies. , Hence, we believe that the peak at 690 cm –1 corresponds to the plutonyl­(V) ν1 stretch, while the peak at 630 cm –1 corresponds to the equatorial PuO 5 breathing mode. These Raman data represent the first measurement of the plutonyl­(V) stretching frequency and can now be used as a reference going forward for the Raman investigation of other extended structure plutonyl­(V) materials.…”
Section: Results and Discussionmentioning
confidence: 99%
“…This underestimation of the gap is mainly due to the fact that GGA suffers from artificial electron self-interaction and also lack the derivative discontinuities of the exchange-correlation potential with respect to occupation number. One way to solve the band gap problem is to apply a perturbative correction to the energy levels, as in the GW approximation 31,32 . However the band gap at 60 GPa is observed to be indirect with a that LDA overbinds the system as the volume is largely underestimated which is a common feature in DFT-LDA calculations and therefore one would expect large bulk modulus.…”
Section: Resultsmentioning
confidence: 99%
“…Of course, we could expect that our band gap value might be lower than the experimental band gap, because it is well-known that first-principles calculation of the electronic structure of semiconductors and insulators using GGA gives an underestimation of the band gap values compared to experiments. This underestimation of the gap is mainly due to the fact that GGA suffers from artificial electron self-interaction and also lacks the derivative discontinuities of the exchange-correlation potential with respect to occupation number. One way to solve the band gap problem is to apply a perturbative correction to the energy levels, as in the GW approximation. , However the band gap at 60 GPa is observed to be indirect as it occurred between the Z - and A -points. On the basis of the equilibrium crystal structures obtained at different pressures, we calculated the band gap and examined its change under hydrostatic compression.…”
Section: Resultsmentioning
confidence: 99%
“…No thermal corrections were considered when calculating the lattice parameters from DFT, and therefore, these values correspond to 0 K. As seen in this table, lattice parameters are underestimated using LDA functional, reflecting its inherent tendency to predict stronger bonds, shorter bond lengths, and reduced unit cell volumes. In contrast, PBE calculations result in overestimated lattice parameters due to its underbinding characteristics, leading to longer bond lengths and subsequently, enlarged unit cells compared with experimental measurements, as discussed by Kanchana et al [44] Lastly, lattice constant obtained using PBEsol is also underestimated. However, the error is less than 1%.…”
Section: Computational Detailsmentioning
confidence: 95%