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Transport properties of two finite armchair graphene nanoribbons

机译:两个有限扶手椅石墨烯纳米带的传输特性

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摘要

In this work, we present a theoretical study of the transport properties of two finite and parallel armchair graphene nanoribbons connected to two semi-infinite leads of the same material. Using a single Π-band tight binding Hamiltonian and based on Green’s function formalisms within a real space renormalization techniques, we have calculated the density of states and the conductance of these systems considering the effects of the geometric confinement and the presence of a uniform magnetic field applied perpendicularly to the heterostructure. Our results exhibit a resonant tunneling behaviour and periodic modulations of the transport properties as a function of the geometry of the considered conductors and as a function of the magnetic flux that crosses the heterostructure. We have observed Aharonov-Bohm type of interference representing by periodic metal-semiconductor transitions in the DOS and conductance curves of the nanostructures.
机译:在这项工作中,我们对连接到相同材料的两个半无限引线的两个有限且平行的扶手椅状石墨烯纳米带的传输特性进行了理论研究。使用单个Π带紧密结合的哈密顿量,并基于实际空间重归一化技术中的格林函数形式主义,我们考虑了几何约束和均匀磁场的存在,计算了状态密度和这些系统的电导垂直应用于异质结构。我们的结果显示出共振隧穿行为和传输特性的周期性调制,这些特性取决于所考虑导体的几何形状以及穿越异质结构的磁通量。我们已经观察到由DOS中的周期性金属-半导体跃迁和纳米结构的电导曲线表示的Aharonov-Bohm型干扰。

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