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Conductivity of suspended and non-suspended graphene at finite gate voltage

机译:悬浮和非悬浮石墨烯在有限门上的电导率   电压

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摘要

We compute the DC and the optical conductivity of graphene for finite valuesof the chemical potential by taking into account the effect of disorder, due tomid-gap states (unitary scatterers) and charged impurities, and the effect ofboth optical and acoustic phonons. The disorder due to mid-gap states istreated in the coherent potential approximation (CPA, a self-consistentapproach based on the Dyson equation), whereas that due to charged impuritiesis also treated via the Dyson equation, with the self-energy computed usingsecond order perturbation theory. The effect of the phonons is also includedvia the Dyson equation, with the self energy computed using first orderperturbation theory. The self-energy due to phonons is computed both using thebare electronic Green's function and the full electronic Green's function,although we show that the effect of disorder on the phonon-propagator isnegligible. Our results are in qualitative agreement with recent experiments.Quantitative agreement could be obtained if one assumes water molelcules underthe graphene substrate. We also comment on the electron-hole asymmetry observedin the DC conductivity of suspended graphene.
机译:我们通过考虑由于中间能隙状态(单一散射体)和带电杂质引起的无序效应以及光学和声子的影响,计算了化学势的有限值的直流电和石墨烯的光电导率。由于中间能隙状态导致的无序,可以通过相干势近似法(CPA,基于戴森方程的自洽方法)进行处理,而由于带电杂质引起的无序现象也可以通过戴森方程进行处理,并利用二阶扰动来计算自能。理论。声子的作用也通过戴森方程包括在内,其自能量使用一阶扰动理论计算。尽管我们表明无序对声子-传播子的影响是微不足道的,但利用裸电子格林函数和全电子格林函数都可以计算声子产生的自能。我们的结果与最近的实验在质量上吻合。如果假设水分子在石墨烯底物之下,则可以获得定量的吻合。我们还评论了在悬浮石墨烯的直流电导率中观察到的电子-空穴不对称性。

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