重新审视非晶半导体中的多重捕获和释放电子传输,以 a-Si:H 为例

Yuezhou Luo, Andrew John Flewitt
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摘要

多重捕获和释放(MTR)是无定形半导体和其他无序半导体中电子载流子的一种典型传输机制,其中局部态非常重要。然而,对 MTR 的定量描述一直基于 "突变 "迁移率边沿模型,该模型依赖于两个基本原理:(i) 导带迁移率边沿以上的态是扩展的,它们中的任何一个在空间中都是无所不在的,而迁移率边沿以下的态是局部的,它们以点状位点的形式存在于空间中;(ii) 所有的态在空间中都是均匀分布的,而且局部的态密度(DOS)分布在空间上是不变的。本文的前传[Y. Luo and A. J. Flewitt, Phys. Rev. B 109, 104203 (2024)]证明了上述简化都不成立。因此,本文重新研究了 MTR 传输,并把重点放在两种类似的情况上:稳定的直流传导和非分散的飞行时间传导。我们成功地揭示出:首先,实验测量到的迁移率边缘是一个有效量,它不同于划分非晶半导体扩展态和局部态的实际临界能量。其次,实验得出的扩展态迁移率也是一个有效量,它高于材料中自由电子的实际迁移率。我们以前篇论文中讨论的氢化非晶硅(a-Si:H)为例,对这两个有效量进行了量化。
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Revisiting multiple trapping and release electronic transport in amorphous semiconductors exemplified by a-Si:H
Multiple trapping and release (MTR) is a typical transport mechanism of electron carriers in amorphous and other disordered semiconductors where localized states are significant. Quantitative description of MTR, however, has been based on an "abrupt" mobility edge model, which relies on two underpinning simplifications: (i) states above the conduction band mobility edge are extended and any of them is omnipresent in space, whereas states below the mobility edge are localized and they exist in space as pointlike sites; (ii) all states are evenly distributed in space, and the local density of states (DOS) distribution is spatially invariant. The prequel to this paper [Y. Luo and A. J. Flewitt, Phys. Rev. B 109, 104203 (2024)] demonstrates that neither of these simplifications is valid. Hence, this paper reinvestigates MTR transport and focuses on two similar scenarios: steady DC conduction and non-dispersive time-of-flight conduction. We have managed to reveal that, first, the experimentally measured mobility edge is an effective quantity which is different from the actual critical energy that demarcates extended states and localized states of an amorphous semiconductor. Second, the experimentally derived extended-state mobility is also an effective quantity which turns out to be higher than the actual mobility of free electrons in the material. These two effective quantities are quantified using the hydrogenated amorphous silicon (a-Si:H) discussed in the prequel paper as an example.
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