1995
DOI: 10.1103/physrevb.52.11289
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Steady-state hopping conduction in the conduction-band tail ofa-Si:H studied in thin-film transistors

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Cited by 12 publications
(7 citation statements)
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“…In an attempt to elucidate the distribution in energy of the density of states (DOS) N(E ) and of the localization length À1 (E ) in amorphous semiconductors, high-electric-field transport has been extensively studied, particularly in films of amorphous germanium (Elliott et al 1974, Eray et al 1990), hydrogenated amorphous silicon (a-Si : H) (Stachowitz et al 1990, Nebel et al 1992a, b, Devlen et al 1993, Palsule et al 1994, Nagy et al 1995, Gu et al 1996 and hydrogenated amorphous carbon (Hastas et al 2002, Godet et al 2003. Strong nonlinearities in the field dependence of the dark conductivity, of the photoconductivity and of the carrier drift mobility have been observed in a temperature range where hopping transport unambiguously occurs.…”
mentioning
confidence: 99%
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“…In an attempt to elucidate the distribution in energy of the density of states (DOS) N(E ) and of the localization length À1 (E ) in amorphous semiconductors, high-electric-field transport has been extensively studied, particularly in films of amorphous germanium (Elliott et al 1974, Eray et al 1990), hydrogenated amorphous silicon (a-Si : H) (Stachowitz et al 1990, Nebel et al 1992a, b, Devlen et al 1993, Palsule et al 1994, Nagy et al 1995, Gu et al 1996 and hydrogenated amorphous carbon (Hastas et al 2002, Godet et al 2003. Strong nonlinearities in the field dependence of the dark conductivity, of the photoconductivity and of the carrier drift mobility have been observed in a temperature range where hopping transport unambiguously occurs.…”
mentioning
confidence: 99%
“…Similarly, high-field hopping transport has been modelled using (i) percolation theory (Pollak and Riess 1976, Van der Meer et al 1982), (ii) Monte Carlo simulations (Cleve et al 1995) and (iii) an energy-and field-dependent hopping mobility (E, F ) (Apsley and Hughes 1975, Nebel and Street 1993, Nagy et al 1995, Hundhausen et al 1996.…”
mentioning
confidence: 99%
“…This latter is actually the present case, where TSCs with a high initial carrier density measured in a wide temperature range are considered. In order to go beyond the TE approach several alternatives have been considered, but some degree of approximation is always needed if we want to get expressions useful for fitting purposes; to this aim we have used the approach already proposed by Nagy that offer a maximum of simplicity. The average hopping distance r ( E ) for a site of energy E is defined as 1RnormalL3=43π NnormalL=43π 0gfalse(Efalse)normaldE, 1r(E)3=1BRnormalL3Egfalse(E'false)()1ffalse(E',EF,Tfalse)normaldE', with R L average distance between localized states.…”
Section: Discussionmentioning
confidence: 99%
“…The average hopping distance r ( E ) for a site of energy E is defined as 1RnormalL3=43π NnormalL=43π 0gfalse(Efalse)normaldE, 1r(E)3=1BRnormalL3Egfalse(E'false)()1ffalse(E',EF,Tfalse)normaldE', with R L average distance between localized states. The constant B = 2.7 is introduced to take into account of the percolation nature of the hopping transport . The function r ( E ) = r ( E , E F , T ), defined by Eq.…”
Section: Discussionmentioning
confidence: 99%
“…The net hopping conductivity can be calculated by the integration of the differential sheet conductivity of each states contributing to the conduction [52]. Furthermore, the differential sheet conductivity is a complicated function of the distribution of localized states.…”
Section: Simulationsmentioning
confidence: 99%