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首页> 外文期刊>Chemical Physics: A Journal Devoted to Experimental and Theoretical Research Involving Problems of Both a Chemical and Physical Nature >Non-dispersive carrier transport in molecularly doped polymers and the convection-diffusion equation
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Non-dispersive carrier transport in molecularly doped polymers and the convection-diffusion equation

机译:分子掺杂聚合物中的非分散载流子传输和对流扩散方程

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摘要

We reinvestigate the applicability of the concept of trap-free carrier transport in molecularly doped polymers and the possibility of realistically describing time-of-flight (TOF) current transients in these materials using the classical convection-diffusion equation (CDE). The problem is treated as rigorously as possible using boundary conditions appropriate to conventional time of flight experiments. Two types of pulsed carrier generation are considered. In addition to the traditional case of surface excitation, we also consider the case where carrier generation is spatially uniform. In our analysis, the front electrode is treated as a reflecting boundary, while the counter electrode is assumed to act either as a neutral contact (not disturbing the current flow) or as an absorbing boundary at which the carrier concentration vanishes. As expected, at low fields transient currents exhibit unusual behavior, as diffusion currents overwhelm drift currents to such an extent that it becomes impossible to determine transit times (and hence, carrier mobilities). At high fields, computed transients are more like those typically observed, with well-defined plateaus and sharp transit times. Careful analysis, however, reveals that the non-dispersive picture, and predictions of the CDE contradict both experiment and existing disorder-based theories in important ways, and that the CDE should be applied rather cautiously, and even then only for engineering purposes. (C) 2015 Elsevier B.V. All rights reserved.
机译:我们重新研究了无陷阱载流子传输概念在分子掺杂聚合物中的适用性,以及使用经典对流扩散方程(CDE)在这些材料中实际描述飞行时间(TOF)电流瞬变的可能性。使用适合于常规飞行时间实验的边界条件,尽可能严格地解决该问题。考虑了两种类型的脉冲载波生成。除了传统的表面激励情况外,我们还考虑载流子生成在空间上均匀的情况。在我们的分析中,前电极被视为反射边界,而对电极被假定为中性接触(不干扰电流)或载流子浓度消失的吸收边界。如所期望的,在低场,瞬态电流表现出不寻常的行为,因为扩散电流使漂移电流不堪重负,以至于无法确定渡越时间(因而无法确定载流子迁移率)。在高场,计算出的瞬态更像通常观察到的瞬态,具有稳定的平稳期和陡峭的过渡时间。然而,仔细的分析表明,CDE的非分散性图片和预测在重要方面与实验和现有的基于疾病的理论相矛盾,并且应该谨慎地使用CDE,即使如此,也只能出于工程目的。 (C)2015 Elsevier B.V.保留所有权利。

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