石墨烯纳米带和碳纳米管晶体管的性能预测

M. Tan, G. Amaratunga
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引用次数: 3

摘要

通过采用顶栅设计的之字形碳纳米管场效应晶体管(z- cntfet)和扶手椅式石墨烯纳米带场效应晶体管(a- gnrfet)的建模进行技术探索。这些器件采用势垒顶模型[1]进行模拟,其中碳纳米管和gnr的能量色散基于紧密结合近似[2]。这些晶体管的结构如图1所示。在扶手椅型gnr中,两个狄拉克点(K和K′)合并为一个谷(gv=1),而对于碳纳米管,包含两个离散谷(gv=2)[3]。与无间隙二维(2D)石墨烯不同,纳米宽的gnr可以通过调整其宽度来实现量子约束,从而具有半导体特性,如图2所示。表1显示了使用Ron (L) = h/(2gvq2) × (L/ r) + h/(2gvq2) + Rnc计算的GNR和CNT的接触电阻、通道电阻和量子电阻,其中,r为电子平均自由程(MFP),表示为(1/λAP+1/λOP+1/λEDGE(GNR))−1,Rnc为非透明电阻,Rc=RQ+ Rnc为接触电阻,RQ为量子电阻,表示为h/(2gvq2)[4]。此外,光声子、声声子和边缘散射的MFP分别为:λOP,300≈15d, λAP,300≈280d, λEDGE= 15nm,其中d为直径[5-6]。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Performance prediction of graphene-nanoribbon and carbon nanotube transistors
Technology exploration is carried out through the modeling of zigzag carbon nanotube field-effect-transistors (z-CNTFETs) and armchair graphene nanoribbon field-effect-transistors (a-GNRFETs) with top gate design. The devices are simulated using a top-of-the-barrier model [1] where the energy dispersion for CNTs and GNRs is based on the tight-binding approximation [2]. The structure of these transistors is shown in Fig. 1. In armchair GNRs, two Dirac points (K and K′) are merged into one valley (gv=1), whereas for CNTs two discrete valleys (gv=2) are included [3]. Unlike gapless two-dimensional (2D) graphene, nanometer-wide GNRs can have semiconducting characteristics due to quantum confinement by tailoring its width as illustrated Fig. 2. Table I shows the contact, channel and quantum resistance for a GNR and a CNT computated using Ron (L) = h/(2gvq2) × (L/ℓ) + h/(2gvq2) + Rnc where ℓ is the electron mean free path (MFP) given as ℓ=(1/λAP+1/λOP+1/λEDGE(GNR))−1, Rnc is the non-transparent resistance, Rc=RQ+ Rnc is the contact resistance and RQ is the quantum resistance given by h/(2gvq2) [4]. In addition, the MFP of optical phonon, acoustic phonon and edge scattering are as follows; λOP,300 ≈15d, λAP,300 ≈ 280d, λEDGE= 15nm where d is diameter [5–6].
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