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Generalised balance equations for charged particle transport via localised and delocalised states: Mobility, generalised Einstein relations and fractional transport

机译:带电粒子输运的广义平衡方程   本地化和非本地化状态:流动性,广义的爱因斯坦关系   和分数运输

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摘要

A generalised phase-space kinetic Boltzmann equation for highlynon-equilibrium charged particle transport via localised and delocalised statesis used to develop continuity, momentum and energy balance equations,accounting explicitly for scattering, trapping/detrapping and recombinationloss processes. Analytic expressions detail the effect of these microscopicprocesses on the mobility and diffusivity. Generalised Einstein relations (GER)are developed that enable the anisotropic nature of diffusion to be determinedin terms of the measured field-dependence of the mobility. Interestingphenomena such as negative differential conductivity and recombinationheating/cooling are shown to arise from recombination loss processes and thelocalised and delocalised nature of transport. Fractional transport emergesnaturally within this framework through the appropriate choice of divergentmean waiting time distributions for localised states, and fractionalgeneralisations of the GER and mobility are presented. Signature impacts ontime-of-flight current transients of recombination loss processes via bothlocalised and delocalised states are presented.
机译:广义相空间动力学玻尔兹曼方程用于局部和离域状态下的高非平衡带电粒子输运,用于建立连续性,动量和能量平衡方程,明确地解释了散射,俘获/解吸和复合损失过程。解析表达式详细说明了这些微观过程对迁移率和扩散率的影响。发展了广义爱因斯坦关系(GER),该关系使得可以根据测得的迁移率的场相关性来确定扩散的各向异性。有趣的现象,如负电导率差和重组加热/冷却被证明是由重组损失过程以及运输的局部和非局部性质引起的。通过适当选择局部状态的发散平均等待时间分布,在此框架内自然地产生了分数运输,并给出了GER和迁移率的分数概括。提出了通过局部化和非局部化状态对重组损失过程的飞行时间电流瞬变的影响。

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