Abstract
Dual-beam-modulated photoconductivity in a-Si:H is studied at room temperature. The complex modulation signal is analysed in terms of three independent relaxing components. It is shown that the fast-relaxing term is due to electron detrapping from states in the conduction-band tail and that its relaxation time is the response time τR of the photoconductivity. The product μτ is measured by steady-state photoconductivity, and we proceed by investigating the dependence of the ratio μτ/τR = μ/(1 +n t/n) on the photogeneration rate f where n t and n are the trapped and free electron densities respectively. The f dependence of the ratio n t/n is discussed. A model based on the existence of an exponential distribution of tail states allows us to show that n t/n∝ f 1−2γ (σp∝fγ), in agreement with the experimental data. This implies that the response time of the photoconductivity follows a τR∝ fγ dependence. The link between μτ/τR and the drift mobility μD measured by time of flight is discussed. It is found that μ/τR is, at the low photogeneration rates studied in this paper, lower than μD and increases with f The reason is that, whereas time of flight probes shallowly trapped electrons, and measures a ratio (n t/n)*, secondary steady-state photoconductivity probes deeply trapped electrons and measures a ratio xn t/n>(n t/n)*.