1993
DOI: 10.1063/1.353089
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Bias-voltage- and bias-light-dependent high photocurrent gains in amorphous silicon Schottky barriers

Abstract: Experimental results of very large, long-wavelength photocurrent gains in amorphous silicon-based Schottky barrier structures are reported. It is shown that these occur for devices in the space-charge current regime operated at forward bias voltages past the flatband condition. The analysis of microelectronic and photonic structures computer program is used to show that these high gains are due to hole trapping and the resulting modulation of the virtual cathode barrier potential at the ohmic contact. As demon… Show more

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Cited by 22 publications
(7 citation statements)
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“…(3) is the hole current at x ¼ 0 due to the generation, Gðx i Þ, at x i . The second term is the extra BL hole current at x ¼ 0 (if any) due to the now well-known 'photogating effect' [9][10][11], where n k represents different parameters, a change of which may give rise to this effect, such as the electric field, n=i potential barrier, etc. But for PDICEðx i Þ to be calculated from Eq.…”
Section: Calculation Of Pdice Of a Solar Cell Using Asdmpmentioning
confidence: 99%
“…(3) is the hole current at x ¼ 0 due to the generation, Gðx i Þ, at x i . The second term is the extra BL hole current at x ¼ 0 (if any) due to the now well-known 'photogating effect' [9][10][11], where n k represents different parameters, a change of which may give rise to this effect, such as the electric field, n=i potential barrier, etc. But for PDICEðx i Þ to be calculated from Eq.…”
Section: Calculation Of Pdice Of a Solar Cell Using Asdmpmentioning
confidence: 99%
“…[1][2][3][4][5] Photosensitive devices can be broadly categorized as either primary photocurrent or secondary photocurrent devices. A device in a primary photocurrent mode has a unity photogain, which is defined as the number of charged carriers passing through the device per photogenerated carrier.…”
mentioning
confidence: 99%
“…The tunneling rate (e,)Tu for one-dimensional Dirac potential well was derived by Korol and is given by [12] where …”
Section: A) Poole-frenkel Effectmentioning
confidence: 99%
“…The wavefunction of electronic states in crystalline silicon can be obtained by solving the Schrodinger equation with a periodic potential well, and is described by the Block wave, [12] Y (r, k) = u(r, k) exp(ik r)…”
Section: Structureandbasicpropertiesmentioning
confidence: 99%
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