Counter Electrodes for Dye‐sensitized and Perovskite Solar Cells 2018
DOI: 10.1002/9783527813636.ch19
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First‐Principles DFT Calculations for Perovskite Solar Cells

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Cited by 8 publications
(6 citation statements)
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“…If we compare the band gap with and without SOC for both compounds, we can see that applying this effect results in narrowing the band gap for both of them. These results were the same as the previous study [25][26][27]. For Pb-based compounds, the band gap decreased from 1.92 eV to 0.98 eV while for Sn-based compounds, the band gap decreased from 1.20 eV to 0.90 eV.…”
Section: Electronic Properties 331 Band Gapsupporting
confidence: 89%
“…If we compare the band gap with and without SOC for both compounds, we can see that applying this effect results in narrowing the band gap for both of them. These results were the same as the previous study [25][26][27]. For Pb-based compounds, the band gap decreased from 1.92 eV to 0.98 eV while for Sn-based compounds, the band gap decreased from 1.20 eV to 0.90 eV.…”
Section: Electronic Properties 331 Band Gapsupporting
confidence: 89%
“…Therefore, a wide-range of photovoltaic applications are possible. The large dielectric constant [9], high optical absorption coefficient [10], low-cost fabrication [11] and low exciton binding energy [12], large power conversion efficiency (PCE) [13] and carrier diffusion length [14], and efficient solar absorption [15], are the factors that make the double halide perovskites very effective for commercial use in various optoelectronics and thermoelectric devices [16]. More specifically, lead based halide perovskites are of quite large technological interests for optoelectronic applications, because low-cost and simple synthesis techniques can be employed.…”
Section: Introductionmentioning
confidence: 99%
“…8,14,40,41,48−61 The accuracy of DFT calculations (with respect to experimentally measured values) for perovskites is a concern because of their recently discovered potential for application in solar cells and LEDs. 62,63 The accuracy of DFT calculations was found to be highly dependent on the exchange potential used in the calculations. 64,65 For example, the CsPbBr 3 bandgap various significantly among recent DFT-based calculations, with considerable deviations from experimental values (reported calculated bandgaps of 1.7−4.53 eV, 3,35,40,46,52,53,66 compared to the experimental values of ∼2.3 eV 14,56,57,67−70 for all phases).…”
Section: Introductionmentioning
confidence: 99%