2000
DOI: 10.1088/0022-3727/33/4/320
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Modelling of photoinduced discharge of photoreceptors under pulsed photoexcitation: small and large signal xerographic time-of-flight analysis

Abstract: A general theoretical model for the photoinduced discharge of a charged photoreceptor is developed by considering non-dispersive charge transport in a high-resistivity semiconductor (insulator in the dark), point form representations of Ohm's law, Gauss's law and Maxwell's equations for the total current, and the trapping and release rate equations. The rate equations incorporate arbitrary strengths of trapping, release, and trap saturation for a single level of traps. In contrast to most previous works, the t… Show more

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Cited by 9 publications
(3 citation statements)
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“…Therefore, the trapped charge carrier concentrations within the carrier transit time are negligibly small compared to the concentrations of moving carriers and thus trap saturation effects can also be neglected. 12 It is assumed that carrier transport can be described by a single time independent or nondispersive drift mobility ͑which may be shallow trap controlled͒ and a single deep trapping time ͑life-time͒, which is usually due to defects near the center of the mobility gap; we expect these assumptions to hold reasonably well for a-Se. 13 Defining pЈ͑xЈ , tЈ͒ as the free hole concentration and nЈ͑xЈ , tЈ͒ as the free electron concentration, at point xЈ at time tЈ, the continuity equations under positive bias for electrons and holes are…”
Section: Theorymentioning
confidence: 99%
“…Therefore, the trapped charge carrier concentrations within the carrier transit time are negligibly small compared to the concentrations of moving carriers and thus trap saturation effects can also be neglected. 12 It is assumed that carrier transport can be described by a single time independent or nondispersive drift mobility ͑which may be shallow trap controlled͒ and a single deep trapping time ͑life-time͒, which is usually due to defects near the center of the mobility gap; we expect these assumptions to hold reasonably well for a-Se. 13 Defining pЈ͑xЈ , tЈ͒ as the free hole concentration and nЈ͑xЈ , tЈ͒ as the free electron concentration, at point xЈ at time tЈ, the continuity equations under positive bias for electrons and holes are…”
Section: Theorymentioning
confidence: 99%
“…In this work, we assumed idealized nondispersive Gaussian transport within the a-Se bulk for each detector configuration. 45,46 Following this assumption, the drift spreading (σ Drift ) and mean position (hli) of the charge cloud obey the time dependencies of σ Drift ∝ t 1∕2 and hli ∝ t, yielding the relationship: 47,48 E Q -T A R G E T ; t e m p : i n t r a l i n k -; e 0 0 4 ; 6 3 ; 7 0 8 σ Drift ∕hli ¼ t −1∕2 (4)…”
Section: Unipolar Time Differential Sensingmentioning
confidence: 99%
“…The trapping of charge carriers at any point occurs as long as free carriers exist there, provided that we ignore trap saturation effects for the small signal case (it is likely that some trap saturation cannot be totally ignored for large signals, e.g. see Kasap et al (2000)). Assuming no trapped charge carriers in the photoconductor just before an x-ray exposure, the normalized, final trapped carrier distribution for the carriers that drift towards the bottom electrodes is given by…”
Section: Spatial Trapped Charge Distributionmentioning
confidence: 99%