2007
DOI: 10.1007/s10854-007-9317-2
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Requirements imposed on the electrical properties of the absorber layer in CdTe-based solar cells

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Cited by 7 publications
(3 citation statements)
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“…Other authors assume that the doping is in the same order of magnitude but is compensated to an effective doping of about 10 14 cm À 3 [21,22]. Kosyachenko et al [23] assume a high concentration of native impurities and defects (more than 10 15 cm À 3 ), which should be exceeded significantly by the concentration of shallow acceptor impurities in order to minimize the electrical losses. Fritsche et al [24] conclude from photoelectron spectroscopy measurements that the bulk material is intrinsic, which would mean that the doping concentration is 10 13 cm À 3 or less [25].…”
Section: Electrical Properties Of Cdte Solar Cellsmentioning
confidence: 99%
“…Other authors assume that the doping is in the same order of magnitude but is compensated to an effective doping of about 10 14 cm À 3 [21,22]. Kosyachenko et al [23] assume a high concentration of native impurities and defects (more than 10 15 cm À 3 ), which should be exceeded significantly by the concentration of shallow acceptor impurities in order to minimize the electrical losses. Fritsche et al [24] conclude from photoelectron spectroscopy measurements that the bulk material is intrinsic, which would mean that the doping concentration is 10 13 cm À 3 or less [25].…”
Section: Electrical Properties Of Cdte Solar Cellsmentioning
confidence: 99%
“…However, it remains at the level of 17-18.5% for lifetimes within the range of 10 -9 -10 -10 s. To increase the efficiency to the theoretical limit (28-30%), it is necessary to increase the charge carrier lifetime in the CdTe layer to about 10 −6 s and increase its thickness to several tens of micrometers. However, this is not economically justified [45]. An analysis of optical losses in thin-film CdS/CdTe solar cells with a transparent conducting layer of ITO or SnO2 showed that even with 100% efficiency of photovoltaic conversion in CdTe and minimal thickness of CdS and ITO layers, the short-circuit current density (Jsc) cannot exceed more than 60% of the maximum possible value [46].…”
Section: Thin-film Heterostructures Based On Cdte In Solar Energymentioning
confidence: 99%
“…In the case of compensation, the position of the Fermi level, and hence the electrical conductivity of the material is determined by the partially compensated upper acceptor level. Depending on the position of this level in the bandgap, the hole concentration in the valence band can vary in a wide range, while the concentration of uncompensated acceptors remains of the same order of magnitude (as the total acceptor concentration) [22].…”
Section: The Density Of Total Short-circuit Currentmentioning
confidence: 99%